17(b+23)=4352

Simple and best practice solution for 17(b+23)=4352 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 17(b+23)=4352 equation:


Simplifying
17(b + 23) = 4352

Reorder the terms:
17(23 + b) = 4352
(23 * 17 + b * 17) = 4352
(391 + 17b) = 4352

Solving
391 + 17b = 4352

Solving for variable 'b'.

Move all terms containing b to the left, all other terms to the right.

Add '-391' to each side of the equation.
391 + -391 + 17b = 4352 + -391

Combine like terms: 391 + -391 = 0
0 + 17b = 4352 + -391
17b = 4352 + -391

Combine like terms: 4352 + -391 = 3961
17b = 3961

Divide each side by '17'.
b = 233

Simplifying
b = 233

See similar equations:

| 9x^2-8x=8 | | x-13/x^2-169= | | (c-15)*(c-15)=42 | | 7(1.2)+3=x | | 7x+3+3x=15 | | 2sin^2x+cosx-2=0 | | 13(v+3)-4v=3(3v+3)-18 | | x/3-5=16 | | -2x+y+5=0 | | 60=500x | | 0=-s | | 4p-3(p+1)=19 | | 5+4ln(x)=6 | | -819x^2-334=-334 | | 810x^2+124=213 | | -742x^2-197=-100 | | 2(2x-13)=-3(2x-8) | | -28x^4+7x^2=0 | | 3(2x-1)=1-2(x+5) | | 256x^2-6561x+256=0 | | ln(x+3)+ln(x)-10=ln(e) | | 256x^2-6561+256=0 | | -134x^2+228=267 | | 386x^2+344=344 | | 30.0/(1.25)1/2 | | x^7=31 | | 1.25x=35+0.75x | | a+5=-5a+t | | -15+2.75(1/4+3)=X | | 6x-8y(1/2) | | 5-2(10.5+6)=14 | | -5(-6+1/5)+4=30+x+4 |

Equations solver categories