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Q.If f(x)={a+bsinxxπ/2 acosx+bx>π/2f(x) = \begin{cases} a + b \sin x & x \le \pi/2 \ a \cos x + b & x > \pi/2 \end{cases} is continuous at x=π/2x=\pi/2, then

a
a+b=0a + b = 0
b
ab=0a - b = 0
c
a=ba = b
d
a=0,b=0a = 0, b = 0

Correct Answer: Option A

The correct solution involves applying the fundamental concept to derive the final value step by step...

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