7.3x^(3)-48x

3x^(5)-48x^(3)

Factorize 3x^3-48x

Factorise: 3x ^(2)-48

Factor: 3y^4x^3-48x^3

f(x)=3x^(3)-5x^(2)-48x+80 If the zeros of function f defined above are represented by r, s, and t, what is the value of the sum r+s+t ?

If the roots of 3x^(3)-22x^(2)+48x-32=0 are in H.P then the roots are

If the roots of 3x^(3)-22x^(2)+48x-32=0 are in H.P then the roots are (1)/(4), (1)/(2), (3)/(4) 4, 2 ,(4)/(3) (1)/(3) ,(1)/(2) ,(2)/(3) 3 ,2 ,(3)/(2)

Find both the maximum and the minimum value of 3x^(4)-8x^(3)+12x^(2)-48x+1 on the interval [1,4] .

If x=3+sqrt(5), find the value of x^(4)-12x^(3)+44x^(2)-48x+17

if x=3+sqrt(5) then find the value of x^(4)-12x^(3)+44x^(2)-48x+17