If the function `f(x)=x^(2)+bx+3` is not injective for values of `x` in the interval `0 le x le 1` then `b` lies in

" If the function "f(x)=x^(2)+bx+4" is not injective for values of "x" in the interval "0<=x<=1" then "b" lies in the internal "

" If the function "f(x)=x^(2)+bx+3" is not injective for values of "x" in the interval "0leqslant x leqslant1" then "b" lies in "

Determine the average value of y=2x+3 in the interval 0 le x le 1 .

The function f(x)=cos x, 0 le x le pi is

If function f(x) = x-|x-x^(2)|, -1 le x le 1 then f is

For the function f(x)=x^(2)-6x+8, 2 le x le 4 , the value of x for which f'(x) vanishes is

If the function f(x) is continuous in the interval [-2, 2]. find the values of a and b where {:(f(x)=(sinax)/(x)-2," ,for "-2 le x lt0),(=2x+1," ,for "0 le x le1),(=2bsqrt(x^(2)+3)-1," ,for " 1 lt x le 2):}

If the function f(x) is continous on the interval [-2, 2], find the values of a and b, where {:(f(x)(sin ax)/(x)-2",","for"-2lelt0),(=2x+1",", "for" 0lex le1),(=2b sqrt(x^(2)+3)-1",","for" 1 lt x le 2.):}