d+122=159

Simple and best practice solution for d+122=159 equation. Check how easy it is, and learn it for the future. Our solution is simple, and easy to understand, so don`t hesitate to use it as a solution of your homework.

If it's not what You are looking for type in the equation solver your own equation and let us solve it.

Solution for d+122=159 equation:


d+122=159

We simplify the equation to the form, which is simple to understand
d+122=159

We move all terms containing d to the left and all other terms to the right.
+1d=+159-122

We simplify left and right side of the equation.
+1d=+37

We divide both sides of the equation by 1 to get d.
d=37

See similar equations:

| 18p-16p+9p-15p=16 | | 64+96y+48y^2+8y^3=216 | | 19x+4x+-20x=-15 | | -56x+4x^2=-96 | | 3(4x-2)+8=2(6x+1) | | 14n-10n+-2n+-9n=14 | | y=180-(4x+3) | | Y=-6x+80 | | 6q-4q=18 | | (4X+3)+y=180 | | 3p-2p=8 | | 4(2x-3)+2(4x+2)=36 | | 30=2x-8+4x | | 10x-13x-5x=-19 | | 16t^2-30t+120= | | 2x^4+15x^3+21x^2-40x-48= | | 20n-14n=18 | | 14-3n=-13 | | 3(2x+4)+2(4x-3)=16 | | 2p-p=19 | | -5-3x-5x=45 | | 8g-3g=20 | | x+12=2(x+4-1) | | X-2(4-x)=1 | | -7=3+2h | | 1(3x+1)+6(x-1)=22 | | y=43x+13 | | 7x+4=5x+14 | | 0=-16t^2+72t+8 | | 15x-40=3ax-8a | | 2(5x-1)+7=32 | | 35+244= |

Equations solver categories