Q.19 Letf:[a,b] R such that f(x) exist and continuous in [a,b] and f'(a) = f'(b). Then...

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Q.19 Letf:[a,b] →R such that f"(x) exist and continuous in [a,b] and f'(a) = f'(b). Then = ¹½ [ƒ (a) + ƒ (b)] + = (b − a)² ƒ"(c) for some c = (a,b) a+b 2 ƒ ( ª + b ) = { - ½ [ƒ (a) + ƒ (b)] _ {} (b-a)² ƒ* (c) for some c = (a,b) - ©ƒ(a+b) |= ½ [ƒ (a) + ƒ (b)] + }(b−a) ƒ" (c) for some c = (a,b) 2 None of these Q.19 Letf:[a,b] →R such that f"(x) exist and continuous in [a,b] and f'(a) = f'(b). Then = ¹½ [ƒ (a) + ƒ (b)] + = (b − a)² ƒ"(c) for some c = (a,b) a+b 2 ƒ ( ª + b ) = { - ½ [ƒ (a) + ƒ (b)] _ {} (b-a)² ƒ* (c) for some c = (a,b) - ©ƒ(a+b) |= ½ [ƒ (a) + ƒ (b)] + }(b−a) ƒ" (c) for some c = (a,b) 2 None of these

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