f(x)={[(sin(a+1)x+2sin x)/(x),,x<0],[2,,x=0]([a+],[x=]

ind the value of a and b if f(x) is continuous at x=0. If f(x)={(sin(a+1)x+2sin x)/(2),x 0}

f(x)={((Sin(a+1)x+Sin2x)/(2x),,x lt 0),(b,,x=0),((sqrt(x-bx^3)-sqrtx)/(bx^(5/2) ), , xgt0):} , f(x) is a continous at x=0 then abs(a+b) is equal to

Let f: R to R be a function defined as f(x)={(,(sin (a+1)x+sin 2x)/(2x), if x lt 0),(, b, if x=0), (,(sqrt(x+bx^(3))-sqrtx)/(bx^(5/2)), if x gt 0):} If f is continuous at x=0 then the value of a+b is equal to :

Find the range of f(x)=(2sin^(2)x+2sin x+3)/(sin^(2)x+sin x+1)

Find the range of the function f(x)=(sin^(2)x+sin x-1)/(sin^(2)x-sin x+2)

find the maximum value of f(x) = (sin^(-1) (sin x))^(2) - sin^(-1) (sin x)

find the maximum value of f(x) = (sin^(-1) (sin x))^(2) - sin^(-1) (sin x)

find the maximum value of f(x) = (sin^(-1) (sin x))^(2) - sin^(-1) (sin x)

find the maximum value of f(x) = (sin^(-1) (sin x))^(2) - sin^(-1) (sin x)