" If "((3)/(5))^(x)((5)/(3))^(2x)=(125)/(27)" then "x=?

Find the value of x in each of the following: ((3)/(5))^(x)((5)/(3))^(2x)=(125)/(27) (ii) 5^(x-2)x3^(2x-3)=135

If x^((3)/(2))=27, x^((5)/(2))=

Show that (-(5)/(3))^(3)=-(125)/(27)

Find x, if : (sqrt((3)/(5)))^(x+1)=(125)/(27)

Find the value of x in each of the following: (i)\ (3/5)^x\ (5/3)^(2x)=(125)/(27) \(ii)\ 5^(x-2)\ xx\ 3^(2x-3)=135

If (3)/(7) + x +((-8)/(21)) +(5)/(22) =(-125)/(462) , then x is

Solve for x. (root(3)((3)/(5)))^(2x + 1) = (125)/(27)

Solve for following equations for x:(i)5^(2x+3)=1(ii)(sqrt((3)/(5)))^(x+1)=(125)/(27)

5^(-3x):5^(x+7)=1:125

Find the value of x in each of the following: 5^(2x+3)=1 (ii) (13)^(sqrt(x))=4^(4)-3^(4)-6(sqrt((3)/(5)))^(x+1)=(125)/(27)