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JEE MATHEMATICS MCQ: DEFINITE INTEGRATION

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Application +4 | -1
Suppose a continuous function f:[0,∞)→Rf:[0, \infty) \rightarrow {R} satisfies f(x)=2∫0xtf(t)dt+1 for all x≥0.f(x)=2 \int\limits_{0}^x t f(t) d t+1 \text { for all } x \geq 0. Then f(1)f(1) equals
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Correct option: A
ee
Option A (e) is correct because the function f(x) is found to be ex2e^{x^2}, and thus f(1) = e.

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