" (iii) "2^(x+2)-e^(x+1)+log_(10)x

Find the derivatives w.r.t. x : 2^(x+2)-e^(x+1)+log_(10)x

If f(x)=|{:(2^(-x),e^(x log_(e)2),x^(2)),(2^(-3x),e^(3x log_(e)2),x^(4)),(2^(-5x),e^(5x log_(e)2),1):}| then show that f(x) is symmetric about origin

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

log_(10)x-(1)/(2)log_(10)(x-(1)/(2))=log_(10)(x+(1)/(2))-(1)/(2)log_(10)(x+(1)/(8))

If "log"_(e) 2."log"_(x) 27 = "log"_(10) 8."log"_(e) 10 , then x =

If "log"_(e) 2."log"_(x) 27 = "log"_(10) 8."log"_(e) 10 , then x =

if x+log_(10)(1+2^(x))=x log_(10)5+log_(10)6 then x

If x + log_(10) ( 1 + 2^(x)) = x log_(10) 5 + log_(10)6, then the value of x is

Solve for x:x+(log)_(10)(1+2^(x))=x log_(10)5+log_(10)6