3(d-8)-5=5(d+2)+1

Simple and best practice solution for 3(d-8)-5=5(d+2)+1 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 3(d-8)-5=5(d+2)+1 equation:


Simplifying
3(d + -8) + -5 = 5(d + 2) + 1

Reorder the terms:
3(-8 + d) + -5 = 5(d + 2) + 1
(-8 * 3 + d * 3) + -5 = 5(d + 2) + 1
(-24 + 3d) + -5 = 5(d + 2) + 1

Reorder the terms:
-24 + -5 + 3d = 5(d + 2) + 1

Combine like terms: -24 + -5 = -29
-29 + 3d = 5(d + 2) + 1

Reorder the terms:
-29 + 3d = 5(2 + d) + 1
-29 + 3d = (2 * 5 + d * 5) + 1
-29 + 3d = (10 + 5d) + 1

Reorder the terms:
-29 + 3d = 10 + 1 + 5d

Combine like terms: 10 + 1 = 11
-29 + 3d = 11 + 5d

Solving
-29 + 3d = 11 + 5d

Solving for variable 'd'.

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

Add '-5d' to each side of the equation.
-29 + 3d + -5d = 11 + 5d + -5d

Combine like terms: 3d + -5d = -2d
-29 + -2d = 11 + 5d + -5d

Combine like terms: 5d + -5d = 0
-29 + -2d = 11 + 0
-29 + -2d = 11

Add '29' to each side of the equation.
-29 + 29 + -2d = 11 + 29

Combine like terms: -29 + 29 = 0
0 + -2d = 11 + 29
-2d = 11 + 29

Combine like terms: 11 + 29 = 40
-2d = 40

Divide each side by '-2'.
d = -20

Simplifying
d = -20

See similar equations:

| -y=x^2+5x-4 | | 12x^2+4y=0 | | ((49-x^2)/3x^4)(7x/35-5x) | | 5x-y+8=x+12 | | 8x-3(x+8)=c+36 | | 6-x=3x-36 | | 3(2x+3)-1=22 | | x^2+10y=0 | | f(x)=x-770 | | 5-(8cosx/sin^2x)=0 | | X=5.3+1.3y | | X+1X-7=0 | | 15a^3b^3/20a4b4 | | x+2+5+x+2=39 | | (n+5)-(n-10)=1 | | N+5-n-10=1 | | az+bz+ay+by= | | 1.1X*600+0.8y*300=201000 | | 9(x-1.2)=8.1 | | x^6+x^3-56=0 | | 5x+8=3+6x-8 | | 660x+240y=201000 | | y=x^2-5x-10 | | 6x^6-42x^5+42x^4= | | 3(x-4.1)=2.7 | | -4x-4(-7)=-8 | | C=squared | | -4x-4(-2)=-8 | | 8p-9=3p-7 | | 4n+12-9=14n+3 | | 8.4=x/40/((45.87-x)/100) | | 8.4=y/40/((200-x)-y)/100 |

Equations solver categories