Geometrically the Mean Value theorem ensures that there is at least one point on the curve f(x) , whose abscissa lies in (a, b) at which the tangent is
When Rolle’s Theorem is verified for f(x) on [a, b] then there exists c such that
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If the function f (x) = x^{2}– 8x + 12 satisfies the condition of Rolle’s Theorem on (2, 6), find the value of c such that f ‘(c) = 0
The value of c for which Lagrange’s theorem f(x) = x in the interval [1, 1] is
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204 videos288 docs139 tests
