x^(4)+10x^(3)+35x^(2)+50x+24

If x= -5 + sqrt(-16) , find the value of x^(4) + 9x^(3) + 35x^(2)-x + 4

Evaluate lim_(x to sqrt(3)) (3x^(8) + x^(7) - 11x^(6) - 2x^(5) 9x^(4) - x^(3) + 35x^(2) + 6x + 30)/(x^(5) - 2x^(4) + 4x^(2) - 9x + 6)

Evaluate lim_(x to sqrt(3)) (3x^(8) + x^(7) - 11x^(6) - 2x^(5) - 9x^(4) - x^(3) + 35x^(2) + 6x + 30)/(x^(5) - 2x^(4) + 4x^(2) - 9x + 6)

If x=-5+2sqrt(-4), find the value of x^(4)+9x^(3)+35x^(2)-x+4

to remove the 2^(nd) term of the equation x^4 -10 x^3 +35 x^2 -50 x^2 - 50 x+ 24=0 , diminish the roots by

The roots of the equation x^(4)-10x^(3)+50x^(2)-130x+169=0 are of the form a+-ib and b+-ia, the (a,b)=

The equation whose roots are exceed by 2 then those x^(4) + x^(3) - 10x^(2) + 4x + 24 = 0 is

p(x)=12x^(4)+13x^(3)-35x^(2)-16x+20 Which of the following is a factor of the polynomial given above?