log_(3sqrt(2))32y

log_(3sqrt(2))324

log_(3sqrt(2))324

log_(3sqrt(2))324

The value of log_(sqrt(2))32 is a.(5)/(2) b.5 c.10 d.(1)/(10)

4^(5 log_(4sqrt(2)) (3-sqrt(6)) - 6 log_8(sqrt(3)-sqrt(2)))

(log_(3)243)/(log_(2)sqrt(32))

In the expansion of (x^(3)+3.2^(-log_(sqrt(2))sqrt(x^(3))))^(11)

If x=(2)^((log_(2)3log_(3)4log_(4)5)......log_(19)20),y=5^(log_(2)3)-3^(log_(2)5),z=log_(sqrt(256))sqrt(log_(sqrt(2))4) then value of (x+y).z is

If A=log_(sqrt(3))(sqrt(3sqrt(3sqrt(3sqrt(3)))))* then the value of log_(sqrt(2))(8A+1) is equal to