" 33."(x^(2))/(x+1)

Discuss the applicability of Rolle's theorem of the following functions: f(x) = 1/(x^(2) +1) in the interval [-3,3]

If x is real and k=(x^(2)-x+1)/(x^(2)+x+1), then k in[1/3,3] (b) k>=3(c)k<=1/3(d) none of these

If |{:( 2x, x + 3),(2 (x +1), x +1):}| = |{:(3,3),( 1, 5):}|, then the value of x is :

The sum of the roots of the equation 2^((33x-2))+2^((11x+2))=2^((22x+1))+1 is

Solve: x+(1)/(x)=25(1)/(25)(x-3)(x-4)=(34)/((33)^(2))

If f(x)=(9x)/(x+2)f or x 1, then in the interval (-3,3) function is

The least value of the function f(x)=2.3^(3x)-4.(3)^(2)x+3.3^(x) in [-1,1] is

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

Find the number of dissimilar terms in the expasion of ( 1- 3x + 3x^(2) - x^(3))^(33)