Practical class 11 Archives - Labkafe Blog https://www.labkafe.com/blog/tag/practical-class-11/ Founded by NIT alumni in 2015, Labkafe quickly became India's leading manufacturer of laboratory equipment and furniture. With a vision to revolutionize educational supplies, Labkafe has rapidly expanded, enhancing lab infrastructure across the country and beyond, supporting the next generation of scientists. Sat, 17 Aug 2024 05:34:43 +0000 en-US hourly 1 https://wordpress.org/?v=6.7.2 https://www.labkafe.com/blog/wp-content/uploads/2024/07/Labkafe-Logo-150x150.jpg Practical class 11 Archives - Labkafe Blog https://www.labkafe.com/blog/tag/practical-class-11/ 32 32 Macro Nutrients Tests – Food tests for class 11-12 | Labkafe https://www.labkafe.com/blog/food-tests-macro-nutrients-tests-for-class-11-12-labkafe/ https://www.labkafe.com/blog/food-tests-macro-nutrients-tests-for-class-11-12-labkafe/#respond Mon, 17 Jan 2022 11:34:31 +0000 https://www.labkafe.com/blog2/?p=188 Among the major laboratory experiments in the class XI-XII biology practical are the Macro Nutrient Tests. Also commonly known as food tests for class 11 or 12, this is actually a group of five tests ‒ one each for starch, glucose, sucrose, protein, and fat. Today, we will describe each of those tests for your convenience. The macro nutrient tests or food tests for classes 11-12 are highly important in all education boards including CBSE, ICSE, ISC, IGCSE, IB, and state boards like  WBCHSE biology practical syllabus . These tests are included in all of their curriculums, with slight or no variation.  There are more than one way to do some tests in this group. Some schools do all of the tests, and some just prefer one. We will show you the most common food tests done in school. These are: Note that in the syllabus you may note more tests like xanthoproteic test, Millon’s reagent test, and Sudan III test. These are very uncommon for various reasons ‒ materials are hard to come by, the test is very difficult to conduct, or as in the last case ‒ reagent is prohibitively expensive. The tests above are the most common experiments you will find in school biology labs. Now let’s get into each test. Iodine Test for Starch Starch is among the most important carbohydrates, so this test is also called the carbohydrate test (though not all carbs are starches) due to oversimplification. Starches are made of polysaccharide and glucoside, and they are generally found as food reserves in plants ‒ in roots or seeds. The most common examples of plant starch reserves are potato, rice and wheat ‒ our main bulk of food. You will also find plenty of prepared foodstuff rich with starch, like bread or biscuits. We will use biscuits today. Ingredients required: How to perform iodine starch test Explanation of the iodine test Iodine solution is generally yellow or amber colored. When it comes into contact with starch-like compounds, the smaller iodine atoms slip into the larger starch molecules. They have a complicated relationship. Anyway, these starch-iodine complex molecules look blackish blue ‒ that is the color you see in the tube. Benedict Reagent Test for Glucose Glucose is called a ‘powerhouse chemical’ for the body, because it is THE compound which breaks down to provide energy for the body. It is naturally present in sweet fruits and vegetables like bananas. Most foodstuffs do not naturally have glucose, but those few that do, can be detected quite easily with the Benedict’s Reagent. The Benedict’s Reagent’s main ingredient is copper sulphate solution, but it is spiked with sodium citrate and sodium carbonate. You can find it easily in our  biology lab packages .  Ingredients required How to perform Benedict’s test for glucose Explanation of the Benedict’s test The principal element in Benedict’s reagent is copper, specifically, Cupric ions. With two empty spaces in the outer orbit, highly charged. And in glucose-type compounds there are aldehydic or ketonic groups, which are reducing elements. Meaning, they are ready to reduce highly-charged cations to a lower level.  Obviously, these two opposites attract each other strongly. The glucose gives one oxygen to the copper cations, reducing them from cupric to cuprous. It itself changes into gluconic acid. And the copper? It happily attaches to the free electron and forms cuprous oxide, which is brick-red in color and insoluble in water. That is what you see falling to the bottom of the test tube. The two sodium salts in the reagent act as intermediary agents for these interactions. Fehling’s Test for Glucose Another way to detect reducing sugars is the Fehling’s test, with Fehling’s solution A and B. Solution A is basically a 7% CuSO4 solution. Solution B is potassium sodium tartrate made highly alkaline using KOH.  They are available in the market, but they are also easy to prepare on site which is the precise reason Fehling’s test still exists. Otherwise it would be overshadowed by Benedict’s. Anyway, Fehling’s test is still important in schools and so we will explain it here. Ingredients required How to perform Fehling’s Test for Glucose It isn’t much different from Benedict’s test. The difference being in the number of steps where you have to prepare the final solution. We used glucose powder as the sample. Explaining Fehling’s test for glucose Fehling’s test works more or less the same way as Benedict’s, with red cuprous oxide precipitate. The two Fehling’s solutions combine to make an unstable bistartarocuprate complex, which would turn into black cupric oxide precipitate if left alone for a while. That’s why we don’t let it stay; the Fehling test has to be done fast. When a reducing sugar is present in the solution, it reacts with the bistartarocuprate complex to release the copper ions. They take an oxygen or hydroxyl ion from the aldehyde or ketone groups of the sugar, and turn into cuprous oxide which is brick red in color and not soluble in water.  Which Glucose Test is Better ‒ Benedict’s or Fehling’s? Fehling’s is the older experiment, from the 1850’s. It worked well till Benedict’s came, but then went out of favor at research labs because of its unstable nature. First of all, the mixed Fehling’s solution is unstable and will break up to produce cupric oxide soon. Secondly, Fehling’s B is also unstable and doesn’t last long in storage.  But above all what lets down Fehling’s test  is that it works only in a strongly alkaline environment. So, if you want to find out if there is glucose in an acidic or even neutral solution, you’re fresh out of luck with Fehling. In a non-highly-alkaline environment, the copper ions won’t be easily reduced with Fehling, and there will be false positives, like from alcohol.  There are other issues with Fehling’s test too. For example, it cannot detect aromatic aldehydes. Instead, you will have to use Benedict’s test in case you are serious about glucose tests. Sucrose Test Sucrose and similar sugars are non-reducing

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Among the major laboratory experiments in the class XI-XII biology practical are the Macro Nutrient Tests. Also commonly known as food tests for class 11 or 12, this is actually a group of five tests ‒ one each for starch, glucose, sucrose, protein, and fat. Today, we will describe each of those tests for your convenience.

The macro nutrient tests or food tests for classes 11-12 are highly important in all education boards including CBSE, ICSE, ISC, IGCSE, IB, and state boards like  WBCHSE biology practical syllabus . These tests are included in all of their curriculums, with slight or no variation. 

There are more than one way to do some tests in this group. Some schools do all of the tests, and some just prefer one. We will show you the most common food tests done in school. These are:

  • For starch: iodine test
  • For glucose: benedict test and fehling test
  • For sucrose: sucrose test (which is a variation of benedict)
  • For protein: biuret test (very important!)
  • For fat: paper droplet test

Note that in the syllabus you may note more tests like xanthoproteic test, Millon’s reagent test, and Sudan III test. These are very uncommon for various reasons ‒ materials are hard to come by, the test is very difficult to conduct, or as in the last case ‒ reagent is prohibitively expensive. The tests above are the most common experiments you will find in school biology labs.

Now let’s get into each test.

Iodine Test for Starch

Starch is among the most important carbohydrates, so this test is also called the carbohydrate test (though not all carbs are starches) due to oversimplification. Starches are made of polysaccharide and glucoside, and they are generally found as food reserves in plants ‒ in roots or seeds. The most common examples of plant starch reserves are potato, rice and wheat ‒ our main bulk of food. You will also find plenty of prepared foodstuff rich with starch, like bread or biscuits. We will use biscuits today.

Ingredients required:

  • Test tubes
  • Dropper
  • Small beaker (50 ml)
  • Iodine solution (comes prepared)
  • Food sample (a biscuit in this case)

How to perform iodine starch test

  1. Take a little part of the biscuit (just a pinch) and crush it thoroughly. 
  2. Put it in a test tube and add some distilled water (plain RO water will work as well). About 3-4 ml should suffice. Shake well to make a suspended solution. Our liquid looks cloudy white.
  3. Take a little bit of iodine solution in a clean dropper, and pour 2-3 drops of it into the test tube.
  4. The liquid inside the test tube should start changing color immediately. Depending upon the concentration of the sample, you should be able to see a bluish-black or almost black color. This indicates the presence of starch.

Explanation of the iodine test

Iodine solution is generally yellow or amber colored. When it comes into contact with starch-like compounds, the smaller iodine atoms slip into the larger starch molecules. They have a complicated relationship. Anyway, these starch-iodine complex molecules look blackish blue ‒ that is the color you see in the tube.

Benedict Reagent Test for Glucose

Glucose is called a ‘powerhouse chemical’ for the body, because it is THE compound which breaks down to provide energy for the body. It is naturally present in sweet fruits and vegetables like bananas. Most foodstuffs do not naturally have glucose, but those few that do, can be detected quite easily with the Benedict’s Reagent.

The Benedict’s Reagent’s main ingredient is copper sulphate solution, but it is spiked with sodium citrate and sodium carbonate. You can find it easily in our  biology lab packages 

Ingredients required

  • Test tubes
  • Dropper
  • Test tube holder
  • Water bath setup
  • Sample solution or water extract (we used OTC glucose powder)
  • Benedict’s reagent

How to perform Benedict’s test for glucose

  1. First, you need to prepare the water extract (or solution or suspension) of the sample in a clean test tube. In our case it was easy since clinical glucose forms clean solutions clearly. 
  2. Pull out a little of Benedict’s solution from its bottle using the dropper. Pour 5-6 drops of it in the test tube.  It would, of course, depend upon how much of the sample solution you made. Anyway, keep adding till you get a nice light blue solution.
  3. Set up a water bath. You would need the whole setup for a water bath, like a bunsen burner, tripod, wireframe, beaker etc. You can also use an actual  water bath machine . If you don’t have access to those, you can, technically, use a  spirit lamp directly, but that’s not recommended.
  4. Heat the test tube slowly in your water bath (or lamp, carefully). The color of the solution in the tube should start to darken.
  5. Observe the color. It should change from blue to green, and then turn reddish and opaque. With time, you should be getting a brick-red precipitate which will slowly fall to the bottom of the tube. This is conclusive proof that there is indeed glucose in the solution.
benedict test
Benedict test for glucose. From left: sample solution, solution with Benedict’s reagent, positive result.

Explanation of the Benedict’s test

The principal element in Benedict’s reagent is copper, specifically, Cupric ions. With two empty spaces in the outer orbit, highly charged. And in glucose-type compounds there are aldehydic or ketonic groups, which are reducing elements. Meaning, they are ready to reduce highly-charged cations to a lower level. 

Obviously, these two opposites attract each other strongly. The glucose gives one oxygen to the copper cations, reducing them from cupric to cuprous. It itself changes into gluconic acid. And the copper? It happily attaches to the free electron and forms cuprous oxide, which is brick-red in color and insoluble in water. That is what you see falling to the bottom of the test tube.

The two sodium salts in the reagent act as intermediary agents for these interactions.

Fehling’s Test for Glucose

Another way to detect reducing sugars is the Fehling’s test, with Fehling’s solution A and B. Solution A is basically a 7% CuSO4 solution. Solution B is potassium sodium tartrate made highly alkaline using KOH. 

They are available in the market, but they are also easy to prepare on site which is the precise reason Fehling’s test still exists. Otherwise it would be overshadowed by Benedict’s. Anyway, Fehling’s test is still important in schools and so we will explain it here.

Ingredients required

  • Test tubes
  • Dropper
  • Test tube holder
  • Fehling’s reagent A (also may be known as Fehling’s solution 1)
  • Fehling’s reagent B (also may be known as Fehling’s solution 2)
  • Water bath setup
  • Sample solution or water extract (we used OTC glucose powder)

How to perform Fehling’s Test for Glucose

It isn’t much different from Benedict’s test. The difference being in the number of steps where you have to prepare the final solution. We used glucose powder as the sample.

  1. Prepare the sample solution or water extract of the sample. About 4-5 ml would suffice, of 5% strength would suffice.
  2. Add 2-3 drops of Fehling’s solution A to the test tube. The liquid in the tube should turn light blue, the color of copper sulphate solution.
  3. Now add the same amount of Fehling’s solution B to the test tube. After a little shake the tube’s liquid should turn dark blue. 
  4. Quickly start heating the tube in the water bath (or on a spirit lamp, carefully). Don’t let the solution rest or else the results may not turn as expected.
  5. If the sample has glucose, the solution would turn brick-red ‒ and when kept still it would precipitate to the bottom of the tube.
Fehling's test
Fehling’s test for glucose. From left: sample solution, solution with Fehling A, solution with Fehling B, positive result.

Explaining Fehling’s test for glucose

Fehling’s test works more or less the same way as Benedict’s, with red cuprous oxide precipitate. The two Fehling’s solutions combine to make an unstable bistartarocuprate complex, which would turn into black cupric oxide precipitate if left alone for a while. That’s why we don’t let it stay; the Fehling test has to be done fast.

When a reducing sugar is present in the solution, it reacts with the bistartarocuprate complex to release the copper ions. They take an oxygen or hydroxyl ion from the aldehyde or ketone groups of the sugar, and turn into cuprous oxide which is brick red in color and not soluble in water. 

Which Glucose Test is Better ‒ Benedict’s or Fehling’s?

Fehling’s is the older experiment, from the 1850’s. It worked well till Benedict’s came, but then went out of favor at research labs because of its unstable nature. First of all, the mixed Fehling’s solution is unstable and will break up to produce cupric oxide soon. Secondly, Fehling’s B is also unstable and doesn’t last long in storage. 

But above all what lets down Fehling’s test  is that it works only in a strongly alkaline environment. So, if you want to find out if there is glucose in an acidic or even neutral solution, you’re fresh out of luck with Fehling. In a non-highly-alkaline environment, the copper ions won’t be easily reduced with Fehling, and there will be false positives, like from alcohol. 

There are other issues with Fehling’s test too. For example, it cannot detect aromatic aldehydes. Instead, you will have to use Benedict’s test in case you are serious about glucose tests.

Sucrose Test

Sucrose and similar sugars are non-reducing sugars, such as normal cane sugars that we consume every day. They won’t give a positive result in a standard glucose test like Benedict’s or Fehling’s. The trick is to first convert the non-reducing sugar to reducing sugar, and then do Benedict’s test (Fehling’s would be hard to do here ‒ you’ll understand why in a minute).

Ingredients required

  • Test tubes
  • Dropper
  • Test tube holder
  • Water bath setup
  • Water extract of sample (we used general cane sugar)
  • Concentrated hydrochloric acid
  • Sodium hydroxide (or sodium bicarbonate) solution
  • Benedict’s Reagent

How to perform the sucrose test

  1. Prepare the water extract ( original solution ) of the  sucrose sample. Take nearly 5 ml of it in a clean dry test tube.
  2. Add 3-4 drops of concentrated HCl to the test tube using the dropper. Gently stir the tube to mix well. Take care so that it does not touch your skin.
  3. Set up your water bath and boil the tube for a couple of minutes.
  4. Let the tube sit for a while to cool a bit. 
  5. Now you have to neutralize this solution, as it is highly acidic now. Add sodium hydroxide solution drip by drip till have neutralized it completely. No worries if you’ve made it a bit alkaline too.
    1. TIP: use sodium bicarbonate instead of NaOH. You have to work by guessing with the hydroxide, but with the bicarbonate you will be able to see the neutralization process visibly. As long as there is acid in the solution, adding a drop of NaHCO3 to it will produce bubbly gas. 
  6. Now just perform Benedict’s test as described above with this solution. If there was sucrose in the sample, the solution will finally produce brick-red precipitate when cooling off. Otherwise it would remain blue.
food tests, glucose test, sucrose test, starch test, carbohydrate test, protein test, fat test

Explaining the sucrose test

The basic idea of the sucrose test is to break it down to glucose and fructose which gives positive results in the Benedict’s test. To do this, we hydrolyse the sample with hot HCl. This produces the reducing sugars ‒ but in turn also highly acidifies the solution which is not good at all for good Benedict’s results. So, we neutralise it using simple hydroxide or bicarbonates, and add Benedict’s reagent. Heating this will reduce the cupric ions of the reagent into cuprous oxide, which you get to see as the reddish-brown precipitate.

Biuret Test for Proteins

Proteins are the building blocks for much of our body, especially the muscly parts. That is why you need protein food most if you are bodybuilding and gaining muscle mass. Also, proteins repair any damaged body part and are very important while growing up.

To detect the presence of proteins in foodstuff there are various tests, but the biuret test is the most popular by far. The reason for it lies in the availability of its materials. Also, some of the other tests use very dangerous chemicals, not recommended for school use. 

Technically, you would be detecting peptide bonds present in the sample, which is the base of common edible proteins. It is basically an acid formed with carbonyl and amino groups. Our goal is to see if our testing chemicals (producing cupric ions) can form a complex compound with this.

Ingredients required

  • Test tubes
  • Dropper
  • Biuret reagents:
    • 1% copper sulphate solution
    • 40% sodium hydroxide solution
  • Sample solution or water extract (we used egg albumin)
  • Water bath setup

How to do the biuret test for proteins

  1. First, you have to prepare the biuret reagents ‒ that is, 1% CuSO4 and 40% NaOH solutions. It is possible that your laboratory may already have it prepared. If not, then you will have to carefully measure out the proper chemical amounts using a precision balance and make the solutions.
  2. Take the sample (egg albumin, in our case) in a test tube, about 2-3 ml of it. 
  3. Add 3-4 drops of the hydroxide solution into the test tube.
  4. Add 2-3 drops of the copper sulphate solution into the test tube. The liquid should turn blue.
  5. Shake the test tube properly to mix the ingredients. Let it stand for a while.
  6. Now observe the color changes. It may take some time depending upon the concentration of the sample and the quality of the reagent. We got our results within 5-6 minutes.
  7. If the solution turns pink, proteins are present in the sample.
biuret test
Biuret test for proteins. From left: sample solution, solution with biuret reagent, negative result, positive result.

Paper Droplet Test for Fat

Also called paper spot test, this is by far the simplest method of detecting there is any fat present in a given food item. All you need is a piece of thin (but opaque) piece of paper and a cover glass, with the sample. Since fats are basically oils, when you place the sample on the paper and press, the contact place on the paper should absorb the fat and turn somewhat transparent. 

Note: Of course, it is a little bit more work than that in the case of some samples. If your sample is very dry (like a peanut that we took), then just putting it flat on top of the paper won’t display anything. You will have to crush the hard sample and press it against the paper, so it can soak in the oil. 

Labkafe Biology Lab Setup

All of the Macro Nutrients Tests mentioned above, including those not described in the article, are possible using Labkafe’s  higher secondary level biology lab package . This package has all the chemicals, reagents, glassware, and support apparatus required for the class 11 food tests for CBSE ICSE State boards. If you need this package, or specific items from the package, then you can contact us at 9147163562 any time ‒ our sales rep will help you out. We can ship anywhere in India, and even supply outside India via resellers. Just fill up the contact form below and someone will have a chat with you and hash it out.

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Screw Gauge experiment class 11 PDF | Micrometer | Least Count | Labkafe https://www.labkafe.com/blog/to-measure-diameter-of-a-given-wire-thickness-of-a-given-sheet-and-volume-of-an-irregular-lamina-using-screw-gauge/ https://www.labkafe.com/blog/to-measure-diameter-of-a-given-wire-thickness-of-a-given-sheet-and-volume-of-an-irregular-lamina-using-screw-gauge/#comments Fri, 23 Jul 2021 07:52:13 +0000 https://www.labkafe.com/blog2/?p=321 Aim:  To measure (a) diameter of a given wire (b) thickness of a given sheet and (c) volume of an irregular lamina using screw gauge.  Apparatus:  Theory:  Using Vernier Callipers we can measure length accurately up to 0.1 mm. To measure more accurately, up to 0.01 mm or 0.005 mm, we use screw gauge. A Screw Gauge is an instrument of higher precision than a Vernier Callipers. In any ordinary screw, there are threads and the separation between any two consecutive threads is the same. The distance advanced by the screw when it makes its one complete rotation is the separation between two consecutive threads. This distance is called the Pitch (p) of the screw. It is usually 1 mm or 0.5 mm. Fig. 2.1 shows a screw gauge. It has a screw S which advances forward or backward as one rotates the head C through rachet R. There is a linear scale LS attached to limb D of the U frame.   The smallest division on the linear scale is 1 mm (in one type of screw gauge). There is a circular scale CS on the head, which can be rotated. There are 50 or 100 divisions on the circular scale. When the end B of the screw touches the surface A of the stud/anvil ST, the zero marks on the main scale or pitch scale or linear scale LS and the circular scale should coincide with each other as shown in fig. 2.2.  Principle:  Pitch of the Screw Gauge  The linear distance covered by the tip of the screw (B) in every rotation of the circular scale is called the pitch of a screw gauge. This movement of the spindle is shown on an engraved linear millimeter scale on the sleeve. To find the pitch, give full rotation to the screw (say 4 times)  and note the distance (d) advanced by the circular scale over the pitch scale.   If the distance d is 4 mm The pitch can be represented as:  Least Count of the Screw Gauge  On the thimble there is a circular scale which is divided into 50 or 100 equal parts.  We are using a screw gauge which has 50 circular divisions. The Least count (LC) is the distance moved by the tip of the screw, when the screw is turned through 1 division of the circular. The least count can be calculated using the formula;   Determination of Zero Error:  When the stud and spindle are brought in contact with each other, the zero of circular scale should coincide with reference line of main scale. In that case the screw gauge have no zero error as shown in Fig. 2.2. However, when the zero of circular scale does not coincide with reference line of main scale, the screw gauge is said to have zero error.  The zero error is said to be positive zero error if on bringing the spindle in contact with stud, if the zero of the circular scale lies to the bottom of the reference line  as shown in Fig. 2.3. Owing to this error, the measured readings will be systematically bigger than the actual value by the same amount. Hence the error is to be subtracted from the observed readings. If on the other hand, the zero of the circular scale lies to the top of the reference line  as shown in Fig.2.3, it is said to be negative   Fig. 2.2  Fig 2.3  Fig 2.4  zero error. Owing to this error, the measured readings will be systematically smaller than the actual value by the same amount. Hence the error is to be added from the observed readings.  To determine the error, bring the spindle in contact with the stud and note the reading on the linear as well as circular scale. If the linear scale reading is x and circular scale reading is n’ then zero error is given by ± (x + n’ × LC ). Zero correction (e) is always negative of zero error. In our case, as shown in the fig. 2.3, the linear scale reading is zero and the circular scale zerois 2 divisions bellow the reference. Therefore, the zero error is: -[0 + 2 × 0.02] = – 0.04 mm.  So, the Zero correction (e) is = -[-0.04] = 0.04 mm.                            Hence, the Actual reading  =  Measured reading – (±e)        = Measured reading – (-0.04) for positive error  Procedure:  Measurement of diameter of the wire  Measurement of thickness of a given sheet  Measurement of volume of an irregular lamina  Observation:   Determination of least count:  One linear scale division, L.S.D.  = ____ mm  Total number of divisions is the in circular scale, N = _______  Distance moved by the screw for 4 rotations, d = ________ mm  Pitch of the screw, p = 4/d = ____mm  Therefore, Least Count, L.C. = p/N= ____mm  Zero error or Instrumental error with the sign:  Zero error, e = ± (x + n’ × LC )  = _______mm  Table 2.1 Determination of diameter of the wire:   No of Obs.  M.S.R (M) mm  No of Circular scale division of the reference line (n)  Observed Diameter D0 = M + n × LC mm  Actual Diameter D = D0 – (± e ) mm  1.(a)     (b)                  2.(a)     (b)                  3.(a)     (b)                  4.(a)     (b)                  5.(a)     (b)                  [(a) and (b) corresponds to mutually perpendicular diameters.]  Mean actual diameter, Dw : …………………………………… (mm)  Table 2.2 Determination of thickness of a sheet:   No of Obs.  M.S.R (M) mm  No of Circular scale division of the reference line (n)  Observed Thickness T0 = M + n × LC mm  Actual Thickness T = T0 – (± e ) mm  1.          2.          3.          4.          5.          Mean actual thickness, Ts : …………………………………… (mm)  Table 2.3 Determination of thickness of an irregular lamina:   No of Obs.  M.S.R (M) mm  No of Circular scale division of the reference line (n)  Observed Thickness T0 = M + n × LC mm  Actual Thickness T = T0 – (± e ) mm  1.          2.          3.          4.          5.          Mean actual thickness, TL : …………………………………… (mm)  Calculation:  Number of

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Aim: 

To measure (a) diameter of a given wire (b) thickness of a given sheet and (c) volume of an irregular lamina using screw gauge. 

Apparatus: 

  1. Screw Gauge
  2. Any Wire
  3. Metallic Sheet
  4. Irregular Lamina (uniform thickness)
  5. Millimetre Graph Paper

Theory: 

Using Vernier Callipers we can measure length accurately up to 0.1 mm. To measure more accurately, up to 0.01 mm or 0.005 mm, we use screw gauge. A Screw Gauge is an instrument of higher precision than a Vernier Callipers. In any ordinary screw, there are threads and the separation between any two consecutive threads is the same. The distance advanced by the screw when it makes its one complete rotation is the separation between two consecutive threads. This distance is called the Pitch (p) of the screw. It is usually 1 mm or 0.5 mm. Fig. 2.1 shows a screw gauge. It has a screw S which advances forward or backward as one rotates the head C through rachet R. There is a linear scale LS attached to limb D of the U frame.  

2-screw-gauge-page1-image1.jpg

The smallest division on the linear scale is 1 mm (in one type of screw gauge). There is a circular scale CS on the head, which can be rotated. There are 50 or 100 divisions on the circular scale. When the end B of the screw touches the surface A of the stud/anvil ST, the zero marks on the main scale or pitch scale or linear scale LS and the circular scale should coincide with each other as shown in fig. 2.2. 

Principle: 

Pitch of the Screw Gauge 

The linear distance covered by the tip of the screw (B) in every rotation of the circular scale is called the pitch of a screw gauge. This movement of the spindle is shown on an engraved linear millimeter scale on the sleeve. To find the pitch, give full rotation to the screw (say 4 times)  and note the distance (d) advanced by the circular scale over the pitch scale.  

If the distance d is 4 mm The pitch can be represented as: 

pitch-equation.png

Least Count of the Screw Gauge 

On the thimble there is a circular scale which is divided into 50 or 100 equal parts.  We are using a screw gauge which has 50 circular divisions. The Least count (LC) is the distance moved by the tip of the screw, when the screw is turned through 1 division of the circular. The least count can be calculated using the formula;  

pitch-equation-1.png

Determination of Zero Error: 

When the stud and spindle are brought in contact with each other, the zero of circular scale should coincide with reference line of main scale. In that case the screw gauge have no zero error as shown in Fig. 2.2. However, when the zero of circular scale does not coincide with reference line of main scale, the screw gauge is said to have zero error. 

The zero error is said to be positive zero error if on bringing the spindle in contact with stud, if the zero of the circular scale lies to the bottom of the reference line  as shown in Fig. 2.3. Owing to this error, the measured readings will be systematically bigger than the actual value by the same amount. Hence the error is to be subtracted from the observed readings. If on the other hand, the zero of the circular scale lies to the top of the reference line  as shown in Fig.2.3, it is said to be negative  

2-screw-gauge-page2-image1.jpg

Fig. 2.2 

2-screw-gauge-page2-image2.jpg

Fig 2.3 

2-screw-gauge-page2-image3.jpg

Fig 2.4 

zero error. Owing to this error, the measured readings will be systematically smaller than the actual value by the same amount. Hence the error is to be added from the observed readings. 

To determine the error, bring the spindle in contact with the stud and note the reading on the linear as well as circular scale. If the linear scale reading is x and circular scale reading is n’ then zero error is given by ± (x + n’ × LC ). Zero correction (e) is always negative of zero error. In our case, as shown in the fig. 2.3, the lineascale reading is zero and the circular scale zerois 2 divisions bellow the reference. Therefore, the zero error is: -[0 + 2 × 0.02] = – 0.04 mm. 

So, the Zero correction (e) is = -[-0.04] = 0.04 mm.                           

Hence, the Actual reading  =  Measured reading – (±e) 

      = Measured reading – (-0.04) for positive error 

2-screw-gauge-page3-image1.jpg
2-screw-gauge-page3-image2.jpg

Procedure: 

  1. Find the value of one linear scale division (L.S.D.).
  2. Calculate the pitch and the least count of the screw gauge.

Measurement of diameter of the wire 

  1. Bring the spindle B in contact with the stud A and calculate the zero error. If there is no zero error, then note down zero error nil.
  2. Move the face B away from face A. Place the wire lengthwise (as shown in the fig.2.5) over face A and move the face B towards face A using the ratchet head R. Stop when R turns (slips) without moving the screw with click sound.
  3. Note the number of divisions of the main scale reading (M.S.R) visible before the edge of circular scale.
  4. Note the number (n) of the division of the circular scale lying over reference line.
  5. Repeat steps 5 and 6 after rotating the wire by 90° for measuring diameter in a perpendicular direction.
  6. Repeat steps 4, 5, 6 and 7 for five different positions separated equally throughout the length of the wire. Record the observations in table 2.1.
  7. Find observed diameter and apply zero correction in each case.
  8. Take mean of different values of actual diameter.

Measurement of thickness of a given sheet 

  1. Repeat steps 1, 2, 3, 4, 5 and 6. Instead of wire place the rigid sheer between face A and B.
  2. Find the thickness of the sheet as shown in fig. 2.5 at five different position of the sheet, spread over the surface of the sheet.
  3. Record the observations in the table 2.2.
  4. Find the observed thickness and apply zero correction in each case.
  5. Take mean of different values of actual thickness.

Measurement of volume of an irregular lamina 

  1. Repeat steps 1,2,3,4,5 and 6. Instead of wire place the lamina between face A and B.
  2. Find the thickness of the lamina as shown in fig. 2.5 at five different position of the lamina and record them in table 2.3.
  3. Place the lamina on a millimetre graph paper and draw the boundary of the area with a sharp pencil.
  4. Count the number of square enclosed by the boundary. The boundary may contain fractions of many squares. Count those squares, which have fractions greater than half within the boundary as a full squares and ignore those which have less than half within the boundary as shown in the fig 2.6. Naturally there could be some compensation and the result will be very near to the actual value.

Observation:  

Determination of least count: 

One linear scale division, L.S.D.  = ____ mm 

Total number of divisions is the in circular scale, N = _______ 

Distance moved by the screw for 4 rotations, d = ________ mm 

Pitch of the screw, p = 4/d = ____mm 

Therefore, Least Count, L.C. = p/N= ____mm 

Zero error or Instrumental error with the sign: 

Zero error, e = ± (x + n’ × LC )  = _______mm 

Table 2.1 Determination of diameter of the wire: 

 No of Obs. M.S.R (M) mm No of Circular scale division of the reference line (n) Observed Diameter D0 = M + n × LC mm Actual Diameter D = D0 – (± e ) mm 
1.(a)     (b)     
    
2.(a)     (b)     
    
3.(a)     (b)     
    
4.(a)     (b)     
    
5.(a)     (b)     
    

[(a) and (b) corresponds to mutually perpendicular diameters.] 

Mean actual diameter, Dw : …………………………………… (mm) 

Table 2.2 Determination of thickness of a sheet: 

 No of Obs. M.S.R (M) mm No of Circular scale division of the reference line (n) Observed Thickness T0 = M + n × LC mm Actual Thickness T = T0 – (± e ) mm 
1.     
2.     
3.     
4.     
5.     

Mean actual thickness, Ts : …………………………………… (mm) 

Table 2.3 Determination of thickness of an irregular lamina: 

 No of Obs. M.S.R (M) mm No of Circular scale division of the reference line (n) Observed Thickness T0 = M + n × LC mm Actual Thickness T = T0 – (± e ) mm 
1.     
2.     
3.     
4.     
5.     

Mean actual thickness, TL : …………………………………… (mm) 

Calculation: 

Number of small squares enclosed by the boundary , NL = _______ 

Actual Thickness, TL = ___________ mm 

Area of the lamina, A = NL × 1 mm2 = _________mm2 

Therefore, the volume of the lamina, V = A × TL = …………………………..mm3 

Precautions: 

  1. The wire should not be pressed tightly between stud and spindle.
  2. Instrumental error should be determined and necessary correction should be taken.
  3. Repeated readings are necessary at different places to ensure uniformity of the wire.
  4. Diameter should be measured in one direction and then in perpendicular direction at the same place, to see whether it is uniform.
  5. Parallax error should take care of.
  6. The Milled head is always to be turned in the same direction, otherwise back-lash error will occur.

Sources of Error: 

  1. There might be friction in the screw.
  2. Circular scale divisions may not be equally divided.
  3. There might not be uniformity in the wire.
  4. The sheet and lamina may not be of uniform thickness

Reference: 

  1. http://www.ncert.nic.in/
  2. https://www.learncbse.in/

Your may checkout our blog on  HOW TO USE VERNIER CALIPER TO FIND OUT LEAST COUNT AND MEASURE DIAMETER OF SPHERICAL BODY AND BEAKER    

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