`(a^(3x+5))^2*(a^x)^4=a^(8x+12)`

Solve the following equation: ((x^2+12x-20)/(3x-5))=(x^2+8x+12)/(2x+3)

What must be subtracted or added to p(x) = 8x^(4) + 14x^(3)-2x^(2) + 8x -12 so that 4x^(2) + 3x - 2 is a factor of p(x)?

Simplify and write the answer in the exponential form : (2^5-:2^8)^5x\ 2^(-5) (ii) (-4)^3x\ (5)^(-3)x\ (-5)^(-3) 1/8x\ 3^(-3)

24x^(3)+12x^(2)-8x b y 4x

Find the GCD of the given polynomials 3x^(4)+6x^(3)-12x^(2)-24x, 4x^(4)+14x^(3)+8x^(2)-8x

Which of the following is an odd function? I. f(x)=3x^(3)+5 II. g(x)=4x^(6)+2x^(4)-3x^(2) III. h(x)=7x^(5)-8x^(3)+12x

If 3x ^(4) -6x ^(3) +kx ^(2)-8x-12 is divisible by x-3, then it is also divisible by :

If 3x ^(4) -6x ^(3) +kx ^(2)-8x-12 is divisible by x-3, then it is also divisible by :

Solve(8x^(2)+16x-51)/(2x^(2)+5x-12)>3