((3)/(5))^(3)((25)/(27))=....

`((3)/(5))^(3)((25)/(27))=`_____.

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

Find (3)/((-5))xx(15)/(27)

(log_(3)5)*(log_(25)27)

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

((1)/(3))^(-10)*27^(-3)+((1)/(5))^(-4)*(25)^(-2)+(64^((1)/(9)))

Evaluate : ((27)/(125))^((2)/(3))xx((9)/(25))^(-(3)/(2))

Simplify : (iii) 3log((36)/(25))+log((6)/(27))^(3)-2log((16)/(125))

(9^(n)xx3^(2)xx3^(n)-(27)^(n))/((3^(3))^(5)xx2^(3))=(1)/(27)

(5)/(9)xx(27)/(25)xx(5)/(3)=?

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