1.

f(x) ,g(x), h(x) all are continuos and differentiable functions in [a,b] also altcltb and f(a)= g(a)=h(a). Point of intersection of the tangent at x=c with chord joining x=a and x=b is on the left of c in y= f(x) and on the right in y=h(x). And tangent at x=c is parallel to the chord in case of y=g(x). Now answer the following questions. If c=(a+b)/(2) for each b, then

Answer»

`G(x)=AX^(2)+Bx+c`
`g(x)=LOGX`
`g(x)=sinx`
`g(x)=E^(x)`

ANSWER :A


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