Simplify: `2^((log)_3 5)-5^((log)_3 2)`

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

The value of 3^((log)_4 5)+4^((log)_5 3)-5^((log)_4 3)-3^((log)_5 4) is- a.0 b. 1 c.2 d. none of these

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

Simplify: 3log_(3)5 + log_(3)10 - log_(3)625 .

Simplify: root(3)(5^((1)/(log_(7)log))+(1)/(sqrt(-log_(10)(0.1))))

Simplify 5^(log1//5^((1//2)))+log_sqrt2(4/(sqrt7+sqrt3))+log_(1//2)(1/(10+2sqrt21)) .

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

Simplify: root(3)(5^((1)/(log_(7)5))+(1)/(sqrt(-log_(10)(0.1))))

Simplify :""^(3)sqrt(5^((1)/(log_(7)5))+(1)/(sqrt(-log_(10)(0.1))))