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JEE MATHEMATICS MCQ: DIFFERENTIATION

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If the function f(x)f\left( x \right) is defined by f(x)=a+bxf\left( x \right) = a + bx and fr=fff…{f^r} = fff \ldots (repeated rr times), then fr(x){f^r}\left( x \right) is equal to
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Correct option: D
a(br−1b−1)+brxa\left( {\frac{{{b^r} - 1}}{{b - 1}}} \right) + {b^r}x
Option D, a\left( {\frac{{{{b^r} - 1}}{{{{b - 1}}}}} \right) + {{b^r}x}a\left( {\frac{{{{b^r} - 1}}{{{{b - 1}}}}} \right) + {{b^r}x}, is correct because it represents the general form of the function f(x) repeated r times, derived by iteratively applying the function to itself.

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