0=6y^2(p+r)-2y(p+r)+3(p+r)

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Solution for 0=6y^2(p+r)-2y(p+r)+3(p+r) equation:


Simplifying
0 = 6y2(p + r) + -2y(p + r) + 3(p + r)
0 = (p * 6y2 + r * 6y2) + -2y(p + r) + 3(p + r)
0 = (6py2 + 6ry2) + -2y(p + r) + 3(p + r)
0 = 6py2 + 6ry2 + (p * -2y + r * -2y) + 3(p + r)
0 = 6py2 + 6ry2 + (-2py + -2ry) + 3(p + r)
0 = 6py2 + 6ry2 + -2py + -2ry + (p * 3 + r * 3)
0 = 6py2 + 6ry2 + -2py + -2ry + (3p + 3r)

Reorder the terms:
0 = 3p + -2py + 6py2 + 3r + -2ry + 6ry2

Solving
0 = 3p + -2py + 6py2 + 3r + -2ry + 6ry2

Solving for variable 'p'.

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

Add '-3p' to each side of the equation.
0 + -3p = 3p + -2py + 6py2 + 3r + -2ry + -3p + 6ry2
Remove the zero:
-3p = 3p + -2py + 6py2 + 3r + -2ry + -3p + 6ry2

Reorder the terms:
-3p = 3p + -3p + -2py + 6py2 + 3r + -2ry + 6ry2

Combine like terms: 3p + -3p = 0
-3p = 0 + -2py + 6py2 + 3r + -2ry + 6ry2
-3p = -2py + 6py2 + 3r + -2ry + 6ry2

Add '2py' to each side of the equation.
-3p + 2py = -2py + 6py2 + 3r + -2ry + 2py + 6ry2

Reorder the terms:
-3p + 2py = -2py + 2py + 6py2 + 3r + -2ry + 6ry2

Combine like terms: -2py + 2py = 0
-3p + 2py = 0 + 6py2 + 3r + -2ry + 6ry2
-3p + 2py = 6py2 + 3r + -2ry + 6ry2

Add '-6py2' to each side of the equation.
-3p + 2py + -6py2 = 6py2 + 3r + -2ry + -6py2 + 6ry2

Reorder the terms:
-3p + 2py + -6py2 = 6py2 + -6py2 + 3r + -2ry + 6ry2

Combine like terms: 6py2 + -6py2 = 0
-3p + 2py + -6py2 = 0 + 3r + -2ry + 6ry2
-3p + 2py + -6py2 = 3r + -2ry + 6ry2

Reorder the terms:
-3p + 2py + -6py2 + -3r + 2ry + -6ry2 = 3r + -3r + -2ry + 2ry + 6ry2 + -6ry2

Combine like terms: 3r + -3r = 0
-3p + 2py + -6py2 + -3r + 2ry + -6ry2 = 0 + -2ry + 2ry + 6ry2 + -6ry2
-3p + 2py + -6py2 + -3r + 2ry + -6ry2 = -2ry + 2ry + 6ry2 + -6ry2

Combine like terms: -2ry + 2ry = 0
-3p + 2py + -6py2 + -3r + 2ry + -6ry2 = 0 + 6ry2 + -6ry2
-3p + 2py + -6py2 + -3r + 2ry + -6ry2 = 6ry2 + -6ry2

Combine like terms: 6ry2 + -6ry2 = 0
-3p + 2py + -6py2 + -3r + 2ry + -6ry2 = 0

The solution to this equation could not be determined.

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