5^(x-3)times3^(2x-8)=5

If 5^(x-3).3^(2x-8)=225 , find x

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

(5^(4)times x^(8)times y^(5))/(4^(5)times x^(5)y^(2))

3(x-2)<=5x+8

Find the value of "x" for which ((5)/(8))^(-2)times((5)/(8))^(-4)=((5)/(8))^(3x+3)

Find the vertical asymptotes and holes of (3(2x+5)^3(8x-3)^2(x-3))/(2(8x-3)^2(2x+5)) .

Solve for x - (2x+3)/7-(3x-3)/3= (2x-3)/5-8

(d) ((-5)/(8))times((3)/(4)xy)times((-6)/(5)x^(2)y)

Find the value of x so that (5/3)^(-2)xx(5/3)^(-14)=(5/3)^(8x)

Simplify and write the answer in the exponential form : (2^5-:2^8)^5x\ 2^(-5) (ii) (-4)^3x\ (5)^(-3)x\ (-5)^(-3) 1/8x\ 3^(-3)