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JEE MATHEMATICS MCQ: DIFFERENTIATION

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Application +4 | -1
If fβ€²(x)=g(x)f'(x) = g(x) and gβ€²(x)=βˆ’f(x)g'(x) = - f(x) for all real xx and f(5)=2=fβ€²(5),f(5) = 2 = f'(5), then f2(10)+g2(10){f^2}(10) + {g^2}(10) equals
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Correct option: C
8
Option C (8) is correct because the expression f2(10)+g2(10){f^2}(10) + {g^2}(10) is constant and equal to f2(5)+g2(5){f^2}(5) + {g^2}(5), which evaluates to 8.

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