If it's not what You are looking for type in the equation solver your own equation and let us solve it.
Simplifying 4.9x2 + 3.9x + 1 = 0 Reorder the terms: 1 + 3.9x + 4.9x2 = 0 Solving 1 + 3.9x + 4.9x2 = 0 Solving for variable 'x'. Begin completing the square. Divide all terms by 4.9 the coefficient of the squared term: Divide each side by '4.9'. 0.2040816327 + 0.7959183673x + x2 = 0 Move the constant term to the right: Add '-0.2040816327' to each side of the equation. 0.2040816327 + 0.7959183673x + -0.2040816327 + x2 = 0 + -0.2040816327 Reorder the terms: 0.2040816327 + -0.2040816327 + 0.7959183673x + x2 = 0 + -0.2040816327 Combine like terms: 0.2040816327 + -0.2040816327 = 0.0000000000 0.0000000000 + 0.7959183673x + x2 = 0 + -0.2040816327 0.7959183673x + x2 = 0 + -0.2040816327 Combine like terms: 0 + -0.2040816327 = -0.2040816327 0.7959183673x + x2 = -0.2040816327 The x term is 0.7959183673x. Take half its coefficient (0.3979591837). Square it (0.1583715119) and add it to both sides. Add '0.1583715119' to each side of the equation. 0.7959183673x + 0.1583715119 + x2 = -0.2040816327 + 0.1583715119 Reorder the terms: 0.1583715119 + 0.7959183673x + x2 = -0.2040816327 + 0.1583715119 Combine like terms: -0.2040816327 + 0.1583715119 = -0.0457101208 0.1583715119 + 0.7959183673x + x2 = -0.0457101208 Factor a perfect square on the left side: (x + 0.3979591837)(x + 0.3979591837) = -0.0457101208 Can't calculate square root of the right side. The solution to this equation could not be determined.
| 5m^2+7m=0 | | -4x(26)=-42 | | (140x^2y^3)/(-28x^2y^4) | | y-7=-3x | | y-1.7y+1.8=2(y+6.3) | | x^-5/9 | | 41/2=11/4 | | 9x+17-6=4x+26 | | 3(1x+2)=1y-6 | | 6/a=1.2/7 | | 16.91/3= | | 11x+14-7x-5=39-x | | 4(8y-5)+3(5y+35)=25(3y+5)-138y | | -3(6-9)= | | 16.913= | | -2y+4+8y= | | -1/5n+15=0 | | -(3y+4)-(-2y-7)=2 | | .875(H)-.625=2 | | 0.2(0.1x+0.9)= | | -6(6)= | | 3x+17=16x-41 | | -278+172-175= | | .875y=56 | | 1/2(10x-6)=7 | | 12-(-10)= | | H(t)=-16t+96t+5 | | 6.7+(-4.7)= | | H(t)=-16t+96+5 | | 10-2x=34 | | 3(y+5)+2=8y+42 | | -5y+8=3y-8 |