2[k-(2k+14)+12]=2(k+2)

Simple and best practice solution for 2[k-(2k+14)+12]=2(k+2) 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 2[k-(2k+14)+12]=2(k+2) equation:


Simplifying
2[k + -1(2k + 14) + 12] = 2(k + 2)

Reorder the terms:
2[k + -1(14 + 2k) + 12] = 2(k + 2)
2[k + (14 * -1 + 2k * -1) + 12] = 2(k + 2)
2[k + (-14 + -2k) + 12] = 2(k + 2)

Reorder the terms:
2[-14 + 12 + k + -2k] = 2(k + 2)

Combine like terms: -14 + 12 = -2
2[-2 + k + -2k] = 2(k + 2)

Combine like terms: k + -2k = -1k
2[-2 + -1k] = 2(k + 2)
[-2 * 2 + -1k * 2] = 2(k + 2)
[-4 + -2k] = 2(k + 2)

Reorder the terms:
-4 + -2k = 2(2 + k)
-4 + -2k = (2 * 2 + k * 2)
-4 + -2k = (4 + 2k)

Solving
-4 + -2k = 4 + 2k

Solving for variable 'k'.

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

Add '-2k' to each side of the equation.
-4 + -2k + -2k = 4 + 2k + -2k

Combine like terms: -2k + -2k = -4k
-4 + -4k = 4 + 2k + -2k

Combine like terms: 2k + -2k = 0
-4 + -4k = 4 + 0
-4 + -4k = 4

Add '4' to each side of the equation.
-4 + 4 + -4k = 4 + 4

Combine like terms: -4 + 4 = 0
0 + -4k = 4 + 4
-4k = 4 + 4

Combine like terms: 4 + 4 = 8
-4k = 8

Divide each side by '-4'.
k = -2

Simplifying
k = -2

See similar equations:

| 3(x-8)+23=3x-1 | | Y=-2.5+2 | | 16+b=a | | 2(v+7)+7v=32 | | 3(x+23)-8=3x+61 | | 3(x-8)+23=3x-20 | | 25x+100=-35x+400 | | 3(x-8)+23=x-20 | | 5x-3x-1=2 | | .8y+3.2=0.125y+0.5 | | -6x-10y=-12 | | 4p-p-p-p-p+2= | | 33=4(y+6)-7y | | 33=4(4+6)-7y | | 7x-8x=19 | | 2x+12=42-7x+7 | | 3ln(2p+3)=0 | | y=xsquared+10x+16 | | 9(8d-3)-8(5d+4)= | | 381.51=4.1867r^3 | | 2x+66=8x+24 | | 5x+27(x-2)=362 | | 7+9(-6y+5)=5(7y-6)+2 | | 100y+25x=400y-35 | | 7x(z)+0.8=6.4 | | 14x+20x-9+1=-3x+1-9 | | h^2-6=h | | p=60 | | 2(5x+4)=3 | | (3X-30)+(2x-20)=90 | | m^2+16m+21=0 | | 10+2x=3x-7 |

Equations solver categories