Home
Class 12
MATHS
Maximum value of (x+5)^4 (13-x)^5 is...

Maximum value of `(x+5)^4 (13-x)^5` is

Promotional Banner

Similar Questions

Explore conceptually related problems

The maximum value of (9+x)^(3)(5-x)^(4), if x in(-9,5), is

Find the maximum value of (7−x)^4 (2+x)^5 when x lies between −2 and 7 .

Find the maximum value of (7−x)^4 (2+x)^5 when x lies between −2 and 7.

Find the maximum value of (7−x)^4 (2+x)^5 when x lies between −2 and 7 .

Find the maximum value of (7-x)^(4)(2+x)^(5) when x lies between -2 and 7.

The maximum value of f(x)=-|x+2|+5 is:

Let f(x)=2-|x-3|,1<=x<=5 and for rest of the values f(x) can be obtained by using the relation f(5x)=alpha f(x)AA x in R The maximum value of f(x) in [5^(4),5^(5)] for alpha=2 is

maximum value of |sin5x| is

The maximum value of 3cos x+4sin x+5 is