`If (x+2)(x+3)-(x-1)(x+4)=0 `then value of x =

If f(x) = (x - 1)(x - 2)(x - 3)(x - 4)(x - 5) , then the value of f' (5) is equal to

(x - 2)(x + 4)-(x - 3)(x - 1) = 0

If |{:(2,3,2),(x,x,x),(4,9,1):}|+3=0 then the value of x is

Median of (x)/(5), x, (x)/(4), (x)/(2), (x)/(3) is 8. If x gt 0 then value of x is

If x - (1)/(x) = y , x ne 0 , find the value of (x- (1)/ (x) - 2y ) ^(3)

If |(x,2,3),(2,3,x),(3,x,2)|=|(1,x,4),(x,4,1),(4,1,x)|=|(0,5,x),(5,x,0),(x,0,5)|=0, then the value of x equals (x in R):

Let : f(x)={(sina x^2)/(x^2),x!=0 3/4+1/(4a),x=0 for what values of a is f(x) continuous at x=0?

If x_1, x_2, x_3,........x_n are the roots of x^n + ax + b = 0 , then the value of (x_1 - x_2)(x_1 - x_3) (x_1 - x_4) .......(x_1 – x_n) is equal to

If the roots x_(1),x_(2),x_(3) of the equation x^(3)+ax+a=0 (where a in R-{0} ) satisfy (x_(1)^(2))/(x_(2))+(x_(2)^(2))/(x_(3))+(x_(3)^(2))/(x_(1))=-8 , then find the value of a and the roots of the given cubic equation.

Let f(x)=|x^2-3x-4|,-1lt=xlt=4 Then f(x) is monotonically increasing in [-1,3/2] f(x) monotonically decreasing in (3/2,4) the maximum value of f(x)i s(25)/4 the minimum value of f(x) is 0