(109e^(2))quad (log_(x)625)=(109.10^(16))(log_(e)10)

(log_(e)2)(log_(x)625)=(log_(10)16)(log_(e)10)

Find the value of x in (log.2)(log_(x)625)=(log_(10)16)(log10)

Integrate 1. (e^(x)-e^(-x))/(e^(x)+e^(-x)) 2. (10x^(9)+10^(x).log_(e)10)/(10^(x)+x^(10))

1+x(log_(e)2)+(x^(2))/(2!)(log_(e)2)^(2)+(x^(3))/(3!)(log_(e)2)^(3)+....=

The derivative of log_(10)x w.r.t.x^(2) is equal to (1)/(2x^(2))log_(e)10 (b) (2)/(x^(2))log_(10)e(1)/(2x^(2))log_(10)e(d) none of these

The value of sqrt((log_(16)10)/(log_(2)10)+(log_(81)10)/(log_(27)10)), is

What is the value of P if log_(e)2.log_(p)625=log_(10)16.log_(e)10 ?

If log_(e)2.log_(x)25 = log_(10)16.log_(e )10 , then find the value of x.

"If "log_(e)(log_(e) x-log_(e)y)=e^(x^(2_(y)))(1-log_(e)x)," then find the value of "y'(e).

"If "log_(e)(log_(e) x-log_(e)y)=e^(x^(2_(y)))(1-log_(e)x)," then find the value of "y'(e).