If `2^(5)=2^(x)` then the value of x is 5

If log_(5)(x^(2)+x)-log_(5)(x+1)=2, then the value of x is a.5 b.10 c.25 d.32

If 2x+5=10 then find the value of x

If x ( 5 - (2)/(x ) ) = (5)/(x) , then the value of x^(2) + (1)/( x^2) is equal to:

Given that (5x - 3)^3 + (2x + 5)^3 + 27(4- 3x)^3 = 9(3 - 5x)(2x + 5)(3x - 4) , then the value of (2x + 1) is:

If (3^(2x-6))/(225) = (5^(2))/(5^(x)) . Then the value of 'x' will be