28xy^2z^4+30yz=2yz(14xyz^3+15)

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Solution for 28xy^2z^4+30yz=2yz(14xyz^3+15) equation: 


Simplifying
28xy2z4 + 30yz = 2yz(14xyz3 + 15)

Reorder the terms:
28xy2z4 + 30yz = 2yz(15 + 14xyz3)
28xy2z4 + 30yz = (15 * 2yz + 14xyz3 * 2yz)

Reorder the terms:
28xy2z4 + 30yz = (28xy2z4 + 30yz)
28xy2z4 + 30yz = (28xy2z4 + 30yz)

Add '-28xy2z4' to each side of the equation.
28xy2z4 + -28xy2z4 + 30yz = 28xy2z4 + -28xy2z4 + 30yz

Combine like terms: 28xy2z4 + -28xy2z4 = 0
0 + 30yz = 28xy2z4 + -28xy2z4 + 30yz
30yz = 28xy2z4 + -28xy2z4 + 30yz

Combine like terms: 28xy2z4 + -28xy2z4 = 0
30yz = 0 + 30yz
30yz = 30yz

Add '-30yz' to each side of the equation.
30yz + -30yz = 30yz + -30yz

Combine like terms: 30yz + -30yz = 0
0 = 30yz + -30yz

Combine like terms: 30yz + -30yz = 0
0 = 0

Solving
0 = 0

Couldn't find a variable to solve for.

This equation is an identity, all real numbers are solutions.

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