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1) An analysis indicated that the concentration of mercury in a sample of drinking water was 0.680 parts per billion. What qu

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Answer #1

1. We know, 1000 ppb = 1 mg/L ppb = parts per billion

Or, 1 ppb = 1/1000 mg/L

Or, 0.680 ppb = 1*0.680/1000 mg/L = 6.8 * 10-4 mg/L = 6.8 * 10-4 * 10-3 g/L [1mg = 10-3 g]

= 6.8 * 10-7g/L

So, 1 L solution contains 6.8 * 10-7 g mercury

Or, 15 L solution contains 6.8 * 10-7 * 15 g mercury

= 1.02 * 10-5 g

So answer is option G

2. Let mass of B10  = M1 = 10.01293 amu

mass of B11 = M2 = 11.0093 amu

Mass of isotope = M = 10.811

Let % of B10  = x, % of B11 = 100-x as total abundance = 100%

So total mass = [mass of isotope * their %] / total %

So, M = [M1*x + M2*(100-x)] / 100

Or, 10.811 = [10.01293*x + 11.0093(100-x)] / 100

Or, 10.811*100 = 10.01293*x + 1100.93 - 11.0093*x

Or, 1081.1 - 1100.93 = 10.01293x-11.0093x

Or, - 19.83 = - 0.99637x

Or, x = 19.83 / 0.99637 = 19.90

So % of lightest isotope = option b) 19.9

3.a. gold(III)sulphate = Au2(SO4)3  [here valency of gold(Au) is 3 and sulphate is 2, which are exchanged to maintain charge neutrality]

b. potassium phosphate = K3PO4 [valency of K=1, phosphate = 3]

c. propane = CH3CH2CH3

d. ammonium hypoclorite = NH4OCl [both NH4 and OCl has valecy 1]

e. diphosphorous pentoxide = P2O5 [2 P and 5O as named]

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