If it's not what You are looking for type in the equation solver your own equation and let us solve it.
Simplifying X2 + (3k + -1) * x + -3k = 0 Reorder the terms: X2 + (-1 + 3k) * x + -3k = 0 Reorder the terms for easier multiplication: X2 + x(-1 + 3k) + -3k = 0 X2 + (-1 * x + 3k * x) + -3k = 0 Reorder the terms: X2 + (3kx + -1x) + -3k = 0 X2 + (3kx + -1x) + -3k = 0 Reorder the terms: X2 + -3k + 3kx + -1x = 0 Solving X2 + -3k + 3kx + -1x = 0 Solving for variable 'X'. Move all terms containing X to the left, all other terms to the right. Add '3k' to each side of the equation. X2 + -3k + 3kx + 3k + -1x = 0 + 3k Reorder the terms: X2 + -3k + 3k + 3kx + -1x = 0 + 3k Combine like terms: -3k + 3k = 0 X2 + 0 + 3kx + -1x = 0 + 3k X2 + 3kx + -1x = 0 + 3k Remove the zero: X2 + 3kx + -1x = 3k Add '-3kx' to each side of the equation. X2 + 3kx + -3kx + -1x = 3k + -3kx Combine like terms: 3kx + -3kx = 0 X2 + 0 + -1x = 3k + -3kx X2 + -1x = 3k + -3kx Add 'x' to each side of the equation. X2 + -1x + x = 3k + -3kx + x Combine like terms: -1x + x = 0 X2 + 0 = 3k + -3kx + x X2 = 3k + -3kx + x Simplifying X2 = 3k + -3kx + x Reorder the terms: X2 + -3k + 3kx + -1x = 3k + -3k + -3kx + 3kx + x + -1x Combine like terms: 3k + -3k = 0 X2 + -3k + 3kx + -1x = 0 + -3kx + 3kx + x + -1x X2 + -3k + 3kx + -1x = -3kx + 3kx + x + -1x Combine like terms: -3kx + 3kx = 0 X2 + -3k + 3kx + -1x = 0 + x + -1x X2 + -3k + 3kx + -1x = x + -1x Combine like terms: x + -1x = 0 X2 + -3k + 3kx + -1x = 0 The solution to this equation could not be determined.
| 2y-39=5y-18 | | 0.5(6x+9)=16-(x-3) | | 0+3(-2)--12= | | 4x^4+63x-16=0 | | -3+3(5)-6= | | -4+3(0)-12= | | 4x^4-63x-16=0 | | 12(3)+14+10(3)= | | 9x+79xy-(12)=89x | | 19-y=13 | | 1-8/t-20/t2=0 | | (2x+3)(5x^2-36x+36)=0 | | x+.2x=14 | | 11x+8.5=x+15 | | 3.5b=2.45 | | x+.4x=16 | | x+40x=16 | | 10x+8.5=x+18 | | 3e+19= | | (5x-19)+(2x+5)=119 | | [9x+6]=1 | | 23-3x=34 | | (x+11)+(3x+7)=180 | | 12x=8*18 | | 3-23=34 | | 23-3=34 | | 37+x=94 | | 2x+4y-6z=12 | | -27+x=x+16 | | 2x+4=9+2x | | 0.01(x)= | | 5x+24=8(x+3)-3x |