8(61.25+-1.875)+15y=490

Simple and best practice solution for 8(61.25+-1.875)+15y=490 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 8(61.25+-1.875)+15y=490 equation:


Simplifying
8(61.25 + -1.875) + 15y = 490

Combine like terms: 61.25 + -1.875 = 59.375
8(59.375) + 15y = 490

Multiply 8 * 59.375
475 + 15y = 490

Solving
475 + 15y = 490

Solving for variable 'y'.

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

Add '-475' to each side of the equation.
475 + -475 + 15y = 490 + -475

Combine like terms: 475 + -475 = 0
0 + 15y = 490 + -475
15y = 490 + -475

Combine like terms: 490 + -475 = 15
15y = 15

Divide each side by '15'.
y = 1

Simplifying
y = 1

See similar equations:

| -3x+12=-3(2x+1) | | 6x+6y=6xy | | 3y=x/4 | | -5x+19=-x+23 | | 9x-12-2x=3x+2+x | | ax+bx=cfora | | -2x-14=-8 | | Ln(1-x)-lnx=1 | | (3x)+(5*x-6)=180 | | 5x-7=-2x+7 | | 2x+21=-3x+36 | | 2n+6=3n | | A=3a*a | | 5(x-7)=3(x-2) | | 2/3=k/15 | | 3(3-2x)+5(x-1)=0 | | b=20t^2+60t-200 | | f(4)-5=3n^2+5n | | sin(10x)+sin(2x)=0 | | y=4(3x-5) | | -5(-3)+y=11 | | 0.50x=-3 | | 5+3(2p-3)=2(p+7)-14 | | Log(x)=2-log(x) | | W^3=-7 | | t=5+2n | | a-5/a-7 | | -5x+-3x-13=11 | | 117=x(2x-5) | | Tn=4n+1 | | -9+5y=-19 | | (6x+9)(4x+3)=0 |

Equations solver categories