`(log (x^(3)+3x^(2) + 3x +1))/(log (x^(2) + 2x +1)) ` बराबर है

(log (x^(3) + 3x^(2) + 3x + 1))/(log (x^(2) + 2x + 1)) is equal to

log(x^3+3x^2+3x+!)/log(x^2+2x+1)

lim_(x rarr1)(x^(3)-x^(2)log x+log x-1)/(x^(2)-1) =

f(x) - log (x^(2) + 2) - log 3 in [-1, 1]

int((log x)^(2)-log x+1)/(((log x)^(2)+1)^((3)/(2)))dx

int (2x ^ (3) + 3x ^ (2) + 4x + 5) / (2x + 1) dx equls to: (A) (x ^ (3)) / (2) + (x ^ (2)) / (2) +3 (x) / (2) + (7) / (4) ln (2x + 1) + C (B) 5 (x ^ (3)) / (2) + 6 (x) / (2) + (7) / (4) ln (2x + 1) + C (C) 3 (x ^ (3)) / (2) + 3 (x ^ (2)) / (2) + (7 ) / (4) ln (2x + 1) + C (D) (x ^ (2)) / (2) + 3 (x) / (2) + (7) / (4) ln (2x + 1) + C

Solve log_(3x -2) x^(2) gt log _(3x-2) (3x -2)

Solve log_(3x -2) x^(2) gt log _(3x-2) (3x -2)

Find x, if log x^(3) - log 3x =2 log 2 + log 3 ,