1,025=(a*9)+17

Simple and best practice solution for 1,025=(a*9)+17 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 1,025=(a*9)+17 equation:


1,025=(a*9)+17

We simplify the equation to the form, which is simple to understand
1,025=(a*9)+17

Simplifying:
1,025=(+9a)+17

Remove unnecessary parentheses
1,025=+9a+17

We move all terms containing a to the left and all other terms to the right.
-9a=+17-1.025

We simplify left and right side of the equation.
-9a=+15.975

We divide both sides of the equation by -09 to get a.
a=-1.775

See similar equations:

| 8.3=x/14 | | 64x^2-128x=25 | | -5+6x=2x+35 | | 7+2x=6x+35 | | 99-6x=5-7x | | r/4=53 | | 6x-8=x+52 | | x+.12=15 | | 4a-6=6(a+2)+8 | | 7x-10=2+x | | 4a-6=6(a+2)8 | | 3x-4=56-2x | | 2x^2=2x-5 | | -7+6x-2x=13 | | 5F+13=38 | | -1/4(x+4)=4 | | 5(x-7)+11=2x-3(x+4) | | x+x*.2=42 | | -4+3x-x=20 | | 5(1-n)=35 | | 4+7x+3x=-6 | | 6x^2-9x=12 | | x+x*20=42 | | sin(7x)+sin(5x)=0 | | 6(x-2)-3x=2(2x+3)-2 | | x+x/20=42 | | -5(a+2)=2(2a-15)+a | | 7(2)-4= | | 12x^2(x/3+9x/x^2)=4x^3-72 | | -1-4y=-4 | | 12x^2(x/3+9x/y^2)=4y^3-72 | | 7(1)-4= |

Equations solver categories