Let `f(x)=x^(m/n)` for `x in R` where m and n are integers , m even and n odd and `0

Let h(x)=x^(m/n) for x in R , where m and n are odd numbers where 0 < m < n. Then y= h(x) has a. no local extremums b. one local maximum c. one local minimum d. none of these

Let h(x)=x^(m/n) for x in R , where m and n are odd numbers where 0 < m < n. Then y= h(x) has a. no local extremums b. one local maximum c. one local minimum d. none of these

Let h(x)=x^(m/n) for x in R , where +m and n are odd numbers and 0 less than m less than n Then y=h(x) has a)no local extremums b)one local maximum c)one local minimum d)none of these

n|sin x|=m|cos|in[0,2 pi] where n>m and are positive integers

Let h(x)=x^((m)/(n)) for x in R, where +m and n are odd numbers and 0

If f(x) =[m x^2+n , x 1 . For what integers m and n does both (lim)_(x->1)f(x)dot

If : f(x)=root(n)((x^m)), where n inN , is even function then m is

If (x-a)^(2m) (x-b)^(2n+1) , where m and n are positive integers and a > b , is the derivative of a function f then-

If (x-a)^(2m) (x-b)^(2n+1) , where m and n are positive integers and a > b , is the derivative of a function f then-