p(x+1)+5p(x-1)=6q-4p

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Solution for p(x+1)+5p(x-1)=6q-4p equation:


Simplifying
p(x + 1) + 5p(x + -1) = 6q + -4p

Reorder the terms:
p(1 + x) + 5p(x + -1) = 6q + -4p
(1 * p + x * p) + 5p(x + -1) = 6q + -4p
(1p + px) + 5p(x + -1) = 6q + -4p

Reorder the terms:
1p + px + 5p(-1 + x) = 6q + -4p
1p + px + (-1 * 5p + x * 5p) = 6q + -4p
1p + px + (-5p + 5px) = 6q + -4p

Reorder the terms:
1p + -5p + px + 5px = 6q + -4p

Combine like terms: 1p + -5p = -4p
-4p + px + 5px = 6q + -4p

Combine like terms: px + 5px = 6px
-4p + 6px = 6q + -4p

Reorder the terms:
-4p + 6px = -4p + 6q

Add '4p' to each side of the equation.
-4p + 4p + 6px = -4p + 4p + 6q

Combine like terms: -4p + 4p = 0
0 + 6px = -4p + 4p + 6q
6px = -4p + 4p + 6q

Combine like terms: -4p + 4p = 0
6px = 0 + 6q
6px = 6q

Solving
6px = 6q

Solving for variable 'p'.

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

Divide each side by '6x'.
p = qx-1

Simplifying
p = qx-1

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