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Directions Each of these questions contains two statements

Statement I (Assertion) and Statement II (Reason). Each of these questions also has four alternative choices, only one of which is the correct answer. You have to select one of the codes (a), (b), (c) and (d) given below.

(a) Statement I is false, Statement II is true

(b) Statement I is true, Statement II is true;  Statement II is a correct explanation of  Statement I

(c) Statement I is true, Statement II is true;  Statement II is not a correct explanation of  Statement I

(d) Statement I is true, Statement II is false

Statement I If ∫(1/f(x) dx

= 2 log | f(x)| + C, then f(x) = x/2

Statement II When f(x) = x/2, then 

∫(1/f(x)) dx = ∫2/x dx = 2 log |x| + C.

1 Answer

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Best answer

Correct option (b) Statement I is true, Statement II is true;  Statement II is a correct explanation of  Statement I

Explanation:

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