Verify Lagrange's mean value theorem
f(x) = x in [a, b]
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Complete step by step solution: As we know that for any
function f(x) to satisfy LMVT in interval [a, b] f(x) should be a
real valued function and it should satisfy two conditions. (i) f(x) is continuous in the interval [a, b]
(ii) f(x) is also differentiable in
the open interval (a, b).
Step-by-step explanation:
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