Consider the following statements :Statement l : ∫log x dx = x(log x - 1) + kStatement II : ∫(uv) dx = u∫v dx - ∫{(d/dx)(u) ∫v dx} dxOf these statements :(a) Both the statements are true and Statement It is the correct explanation of Statement I. (b) Both the statements are true, but Statement II is not the correct explanation of Statement I. (c) Statement I is true, but Statement II is false. (d) Statement I is false, but Statement II is true.

Consider the following statements :Statement l : ∫log x dx = x(log

1.	Consider the following statements :Statement l : ∫log x dx = x(log x - 1) + kStatement II : ∫(uv) dx = u∫v dx - ∫{(d/dx)(u) ∫v dx} dxOf these statements :(a) Both the statements are true and Statement It is the correct explanation of Statement I. (b) Both the statements are true, but Statement II is not the correct explanation of Statement I. (c) Statement I is true, but Statement II is false. (d) Statement I is false, but Statement II is true.
Answer» Answer is (a) Both the statements are true and Statement. It is the correct explanation of Statement I.

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