" (iv) "27x^(3)-(1)/(216)-(9)/(2)x^(2)+(1)/(4)x

Factorise each of the following : 27p^(3) - (1)/(216)-(9)/(2)p^(2) + (1)/(4)p

Factorize: 27p^(3)-(1)/(216)-(9)/(2)p^(2)+(1)/(4)p

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))

Factorize: 27\ p^3-1/(216)-9/2p^2+1/4p

If (27x^(2)+32x+16)/((3x+2)^(2)(1-x))=(A)/(3x+2)+(B)/((3x+2)^(2))+(C)/(1-x) , then AB+BC+CA=

lim_(x rarr0)((27+x)^((1)/(3))-3)/(9-(27+x)^((2)/(3)))

If int sqrt(1-x^2)/x^4dx=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)