m(z+3)-m(z)usingm(z)=z^2

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Solution for m(z+3)-m(z)usingm(z)=z^2 equation:


Simplifying
m(z + 3) + -1m(z) * usingm(z) = z2

Reorder the terms:
m(3 + z) + -1m(z) * usingm(z) = z2
(3 * m + z * m) + -1m(z) * usingm(z) = z2
(3m + mz) + -1m(z) * usingm(z) = z2

Multiply m * z
3m + mz + -1mz * gimnsu * z = z2

Multiply mz * gimnsu
3m + mz + -1gim2nsuz * z = z2

Multiply gim2nsuz * z
3m + mz + -1gim2nsuz2 = z2

Reorder the terms:
-1gim2nsuz2 + 3m + mz = z2

Solving
-1gim2nsuz2 + 3m + mz = z2

Solving for variable 'g'.

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

Add '-3m' to each side of the equation.
-1gim2nsuz2 + 3m + -3m + mz = -3m + z2

Combine like terms: 3m + -3m = 0
-1gim2nsuz2 + 0 + mz = -3m + z2
-1gim2nsuz2 + mz = -3m + z2

Add '-1mz' to each side of the equation.
-1gim2nsuz2 + mz + -1mz = -3m + -1mz + z2

Combine like terms: mz + -1mz = 0
-1gim2nsuz2 + 0 = -3m + -1mz + z2
-1gim2nsuz2 = -3m + -1mz + z2

Divide each side by '-1im2nsuz2'.
g = 3i-1m-1n-1s-1u-1z-2 + i-1m-1n-1s-1u-1z-1 + -1i-1m-2n-1s-1u-1

Simplifying
g = 3i-1m-1n-1s-1u-1z-2 + i-1m-1n-1s-1u-1z-1 + -1i-1m-2n-1s-1u-1

Reorder the terms:
g = -1i-1m-2n-1s-1u-1 + 3i-1m-1n-1s-1u-1z-2 + i-1m-1n-1s-1u-1z-1

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