-[9z-(19z+3)]=3+(9z+9)

Simple and best practice solution for -[9z-(19z+3)]=3+(9z+9) 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 -[9z-(19z+3)]=3+(9z+9) equation:


Simplifying
-1[9z + -1(19z + 3)] = 3 + (9z + 9)

Reorder the terms:
-1[9z + -1(3 + 19z)] = 3 + (9z + 9)
-1[9z + (3 * -1 + 19z * -1)] = 3 + (9z + 9)
-1[9z + (-3 + -19z)] = 3 + (9z + 9)

Reorder the terms:
-1[-3 + 9z + -19z] = 3 + (9z + 9)

Combine like terms: 9z + -19z = -10z
-1[-3 + -10z] = 3 + (9z + 9)
[-3 * -1 + -10z * -1] = 3 + (9z + 9)
[3 + 10z] = 3 + (9z + 9)

Reorder the terms:
3 + 10z = 3 + (9 + 9z)

Remove parenthesis around (9 + 9z)
3 + 10z = 3 + 9 + 9z

Combine like terms: 3 + 9 = 12
3 + 10z = 12 + 9z

Solving
3 + 10z = 12 + 9z

Solving for variable 'z'.

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

Add '-9z' to each side of the equation.
3 + 10z + -9z = 12 + 9z + -9z

Combine like terms: 10z + -9z = 1z
3 + 1z = 12 + 9z + -9z

Combine like terms: 9z + -9z = 0
3 + 1z = 12 + 0
3 + 1z = 12

Add '-3' to each side of the equation.
3 + -3 + 1z = 12 + -3

Combine like terms: 3 + -3 = 0
0 + 1z = 12 + -3
1z = 12 + -3

Combine like terms: 12 + -3 = 9
1z = 9

Divide each side by '1'.
z = 9

Simplifying
z = 9

See similar equations:

| 8-7x=122-28x | | x^2-8x=-5 | | 7t^2+6t-45=0 | | 10x-3x=21 | | 10-2b+6-b=10-b+4-b | | 3x-24=-15 | | 10-2b+6-b=10-b+4 | | 4x^2+5x-75=0 | | 13x+9=12x+9 | | 2r^2-8=-26 | | 4x^4-12x^2y^2+9y^4= | | 6(3+4x)-1=113 | | 4x-2=4x-3 | | X^2-7x-12= | | 4m^2-56m+52=0 | | 32-3x^2+9x+6=x^2-x-6 | | 6x+11=-85-10x | | 2m^2-3x-15=5 | | (10x^3-19x^2-2x+12)(2x-3)= | | 2(x-3)+x= | | 25x^4-16y^2= | | 14-(3x+12)= | | 2x-12=-11 | | 8x+11+-3=3x+-14+2 | | 11x+(8-x)3= | | 4x^2-10x-44=0 | | 9x^4-4y^4= | | 60-2x=2x+8 | | 3x+20+2x-10=180 | | m-8m= | | 4x-6=16x | | 1+16x^2= |

Equations solver categories