An equation of the type of ax + b = 0 is called a linear equation in one unknown, where a nad b are known numbers and x is an unknown value. To solve this equation means to find the numerical value of x , at which this equation becomes an identity.
We will show you the step by step solution. Simply enter your equation in the box below.
| 8.5+4(1-2.4k)=-24.5 |
| 0.5(1.6+x)+1.4(3x+2.4)=9.8 |
| 4(x+14)=96 |
| 132(2x+4)=112 |
| 2/35=10/x |
| 5+x+3x=2x+9-x |
| x2-8x-1720=0 |
| 12x^2+96x+84=0 |
| 50t=4t^2=100 |
| x^2+8x-2.3=0 |
| x/2400*100=75 |
| -8x-15=31 |
| 3-1.5x=x |
| 46+10x=-29+13x |
| 2=-16+4p |
| 3y+3=81 |
| 5x-(8-6x)=2x-8 |
| 7x+(10-3x)=10 |
| 7x+(2x+1)=9x+1 |
| 7(x-6)=3x-10 |
| -10w=-53 |
| 1=(288*x)/2 |
| 4(x+1)^2-52=0 |
| 29x+41=4x+190 |
| 11x-9=13-5x |
| 3(x+5)+37=9-20 |
| 6(2x+4)=7-(4x-5) |
| 5(2x+2)+3(3x-4)=4(5x-6) |
| 5(1-2m)-3(4-4m)=0 |
| 3x^2=7x-7 |
| 3x2=7x-7 |