(2x^5y^2)(5xy^3z^2)(2yz)=o

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Solution for (2x^5y^2)(5xy^3z^2)(2yz)=o equation:


Simplifying
(2x5y2)(5xy3z2)(2yz) = o

Remove parenthesis around (2x5y2)
2x5y2(5xy3z2)(2yz) = o

Remove parenthesis around (5xy3z2)
2x5y2 * 5xy3z2(2yz) = o

Remove parenthesis around (2yz)
2x5y2 * 5xy3z2 * 2yz = o

Reorder the terms for easier multiplication:
2 * 5 * 2x5y2 * xy3z2 * yz = o

Multiply 2 * 5
10 * 2x5y2 * xy3z2 * yz = o

Multiply 10 * 2
20x5y2 * xy3z2 * yz = o

Multiply x5y2 * xy3z2
20x6y5z2 * yz = o

Multiply x6y5z2 * yz
20x6y6z3 = o

Solving
20x6y6z3 = o

Solving for variable 'x'.

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

Divide each side by '20y6z3'.
x6 = 0.05oy-6z-3

Simplifying
x6 = 0.05oy-6z-3

Reorder the terms:
-0.05oy-6z-3 + x6 = 0.05oy-6z-3 + -0.05oy-6z-3

Combine like terms: 0.05oy-6z-3 + -0.05oy-6z-3 = 0.00
-0.05oy-6z-3 + x6 = 0.00

The solution to this equation could not be determined.

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