`(3.27^(x+1)+27.3^(3x))/(3.3^(3x+2)-(1)/(3)*27^(x+1))`

int((27)^(1+x)+9^(1-x))/(3^(x))

Evaluate : (27)^(-(1)/(3)).(27)^(-(1)/(3))[(27)^((1)/(3))-(27)^((2)/(3))]

If (9^(n)x3^(2)x3^(n)-27^(n))/(3^(3m)x2^(3))=(1)/(27), prove that m-n=1

27 x^(2) e^(3x)

int(27e^(9x) + e^(12x) )^(1//3) dx is equal to a) (1//4)(27+ e^(3x) )^(1//3) + C b) (1//4) (27+ e^(3x ))^(2//3) +C c) (1//3) (27+ e^(3x) )^(4//3) + C d) (1//4)(27+ e^(3x) )^(4//3) +C

Simplify 27^((1)/(3))[27^((1)/(3))-27^((2)/(3))]

Simplify : 27^(-(1)/(3))(27^((1)/(3))-27^((2)/(3)))

Find the number of integers 1<=x<=2010 such that the expression (x+(x+8)sqrt((x-1)/(27)))^((1)/(3))-(x+(x+8)sqrt((x-1)/(27)))^((1)/(3))

If int(sqrt(1-x^(2)))/(x^(4))dx=A(x)*(sqrt(1-x^(2)))^(m) where A(x) is a function of x then (A(x))^(m)= (A) -(1)/(27x^(9))(B)(1)/((27x)^(9))(C)(1)/(3x^(9))(D)-(1)/(3x^(9))

lim_(x rarr27)((x^(1/3)+3)(x^(1/3)-3))/(x-27)