" 8."((1+log x)^(3))/(x)

intx^(3) log x dx is equal to A) (x^(4) log x )/( 4) + C B) (x^(4))/( 8) ( log x - ( 4)/( x^(2)))+C C) (x^(4))/( 16) ( 4 log x -1) +C D) (x^(4))/( 16) ( 4 log x +1) + C

Find the value of x satisfying the equation ((log)_3 (3x)^(1/3)+(log)_x(3x)^(1/3))dot(log)_3x^3+((log)_3(x/3)^(1/3)+(log)_x(3/x)^(1/3))dot(log)_3x^3=2

If 1,log_(81)(3^(x)+48)" and "log_(9)(3^(x)-(8)/(3)) are in A.P., then find x

Evaluate lim_(x rarr-1)(log x^(2)-log((1)/(x^(4)))+log3)/(log((x^(3))/(-3)))

Number of busalues of x satisying the equation log_(4)(x+1)+log_(4)(x+8)=(3)/(2)

If "log"_(8){"log"_(2) "log"_(3) (x^(2) -4x +85)} = (1)/(3) , then x equals to

If "log"_(8){"log"_(2) "log"_(3) (x^(2) -4x +85)} = (1)/(3) , then x equals to

If log 3,log(3^(x)-2) and backslash log(3^(x)+4) are in arithmetic progression,the x is equal to a.(8)/(3) b.log3^(8) c.8d. log 2^(3)

Solve (log)_4 8+(log)_4(x+3)-(log)_4(x-1)=2.