" 8."x^(2)-x+(1)/(4)

Resolve the following into partial fractions. (3x^(2)-8x+ 10)/((x-1)^(4))

If 2x - (1)/(2x) =4 , find : (ii) 8x^(3) - (1)/( 8x^3)

Test the following functions for continuity (1 ) (2x^(5) - 8x^(2) + 11)/(x^(4) + 4x^(2) + 8x^(2) + 8x+4) (2) f(x) = (3 sin^(3)x + cos^(2)x+1)/(4cosx-2)

If the coefficient of x^8 in the expansion of (1+ (x^2)/( 2!) + (x^4)/( 4!) + (x^6)/( 6!) + (x^8)/( 8!))^(2) is (1)/(M) , then a divisor of M is

lim_ (x rarr (1) / (2)) ((8x-3) / (2x-1) - (4x ^ (2) +1) / (4x ^ (2) -1))

Resolve the following into partial fractions. (3x^(2)-8x^(2) + 10)/((x-1)^(4))

Equation 2log_(8)(2x)+log_(8)(x^(2)+1-2x)=(4)/(3) has

Choose the correct answer int sqrt(x^(2)-8x+7)dx(A)(1)/(2)(x-4)sqrt(x^(2)-8x+7)+9log|x-4+sqrt(x^(2)-8x+7)|+C(1)/(2)(x+4)sqrt(x^(2)-8x+7)+9log|x+4+sqrt(x^(2)-8x+7)|+C(C)(1)/(2)(x-4)sqrt(x^(2)-8x+7)-3sqrt(2)log|x-4+sqrt(x^(2)-8x+7)|+(1)/(2)(x-4)sqrt(x^(2)-8x+7)-((9)/(2))log|x-4+sqrt(x^(2)-8x+7)|