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Substance s has Imax = 485 nm. Two 50 mL aliquots of an aqueous solutions are transferred to two different 100 mL volumetric
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Answer #1

We assume that ppm is given in terms of volume because the problem deals with concentration and volume .

Beer Lamberts law is used for this question, A \alpha C

where , A is absorptivity and C is concentration. We introduce a constant k to equation to change proportionality to equality

A = k C

Now lets look into our problem, consider y to be ppm of the original solution. y ppm of S means that 1ml of solution contains is y \times 10-6mL of S.

Now we have two flasks,

In the first flask, there is 50 ml of y ppm solution .It contains 50\timesy mL of S in it.Next 50 mL of distilled water is added to make up to 100 mL.Finally ,there is 50\timesy mL of S in 100 mL of solution .

So final concentration is \frac{(50 \times y) \: mL \, of \, S }{100 mL \, of \,solution}

In the second flask, there is 50 ml of y ppm solution .It contains (50\timesy) x 10-6 mL of S in it.Next 25 mL of 200 ppm solution is added. This 25 mL contains (200 x 25) x 10-6 mL of S = 5000 x 10-6 mL of S.So total S adds up to (50\timesy) x 10-6 mL + x 10-6 mL = (50\timesy+5000) x 10-6 mL .Then volume is made up to 100 mL by adding distilled water.

So final concentration is \frac{(50 \times y + 5000) \: mL \, of \, S }{100 mL \, of \,solution}

Now use A = k C

y is the orginal concentration and y is obtained as 18.8. Answer is option C.

Hope ir helped you and if it does,Plz give like

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