[" The sum of all real "x" such that "(2^(x)-4)^(3)+(4^(x)-],[2)^(3)=(4^(x)+2^(x)-6)^(3)" is 'P' then "2P=]

The sum of all the real roots of equation x^(4)-3x^(3)-2x^(2)-3x+1=0 is

4.Sum of all real roots of the equation (x+4)^(2)+2|x+4|-3(2)4(4)4(3)-8

The sum of the series x+(2^(4))/(2!)x^(2)+(3^(4))/(3!)x^(3)+(4^(4))/(4!) +…..is

The sum of the series x+(2^(4))/(2!)x^(2)+(3^(4))/(3!)x^(3)+(4^(4))/(4!) +…..is

Prove that all real number x,2^(x)+3^(x)-4^(x)+6^(x)-9^(x)<=1

The sum of all the real roots of equation x^4-3x^3-2x^2-3x+1=0 is

The sum of all real values of x satisfying the equation (x^(2)-5x+5)^(x^(2)+4x-60)=1 is: (1)3(2)-4(3)6(4)5

If x^(2)+y^(2)=1 and P=(3x-4x^(3))^(2)+(3y-4y^(3))^(2) then P is equal to

Find the value of p for which x+1 is a factor of x^(4)+(p-3)x^(3)-(3p-5)x^(2)+(2p-9)x+6 Find the remaining factor for this value of p.