Verify mean value of theorem for f(x) = sin x - sin 2x in [0,π].
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Step-by-step explanation:
We have, f(x) = sin x - sin 2x in [0,π]
We know that all trigonometric functions are continuous and differentiable in their domain, given function is also continuous and differentiable
So, condition of mean value theorem are satisfied.
Hence, there exists at least one c ∈ (0,π) such that ,
Hence, mean value theorem has been verified
indian27:
nops...so sorry...not perfect ans
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