" The wrue of "2^(log_(3)5)-5^(log_(3)2)" is "

Evaluate: 2^(log_(3)5)-5^(log_(3)2)

Evaluate: 2^(log_(3)5)-5^(log_(3)2)

Simplify: 2^((log)_(3)5)-5^((log)_(3)2)

The value of 2^("log"3^(5)) - 5^("log"3^(2)) is

The value of 2^("log"3^(5)) - 5^("log"3^(2)) is

The simplified value of the expression : 2^(log_(3)5)*2^(log_(3)5^(2)) - 5^(log_(3)2)*25^((log_(3)2)) is

Let x,y and z be positive real numbers such that x^(log_(2)7)=8,y^(log_(3)5)=81 and z^(log_(5)216)=(5)^((1)/(3)) The value of (x(log_(2)7)^(2))+(y^(log_(3)5)^^2)+z^((log_(5)16)^(2)), is

log_(3)(5+x)+log_(8)8=2^(2)