2tu(t-4)=2(t-4)u(t-4)+8u(t-4)

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Solution for 2tu(t-4)=2(t-4)u(t-4)+8u(t-4) equation:


Simplifying
2tu(t + -4) = 2(t + -4) * u(t + -4) + 8u(t + -4)

Reorder the terms:
2tu(-4 + t) = 2(t + -4) * u(t + -4) + 8u(t + -4)
(-4 * 2tu + t * 2tu) = 2(t + -4) * u(t + -4) + 8u(t + -4)
(-8tu + 2t2u) = 2(t + -4) * u(t + -4) + 8u(t + -4)

Reorder the terms:
-8tu + 2t2u = 2(-4 + t) * u(t + -4) + 8u(t + -4)

Reorder the terms:
-8tu + 2t2u = 2(-4 + t) * u(-4 + t) + 8u(t + -4)

Reorder the terms for easier multiplication:
-8tu + 2t2u = 2u(-4 + t)(-4 + t) + 8u(t + -4)

Multiply (-4 + t) * (-4 + t)
-8tu + 2t2u = 2u(-4(-4 + t) + t(-4 + t)) + 8u(t + -4)
-8tu + 2t2u = 2u((-4 * -4 + t * -4) + t(-4 + t)) + 8u(t + -4)
-8tu + 2t2u = 2u((16 + -4t) + t(-4 + t)) + 8u(t + -4)
-8tu + 2t2u = 2u(16 + -4t + (-4 * t + t * t)) + 8u(t + -4)
-8tu + 2t2u = 2u(16 + -4t + (-4t + t2)) + 8u(t + -4)

Combine like terms: -4t + -4t = -8t
-8tu + 2t2u = 2u(16 + -8t + t2) + 8u(t + -4)
-8tu + 2t2u = (16 * 2u + -8t * 2u + t2 * 2u) + 8u(t + -4)

Reorder the terms:
-8tu + 2t2u = (-16tu + 2t2u + 32u) + 8u(t + -4)
-8tu + 2t2u = (-16tu + 2t2u + 32u) + 8u(t + -4)

Reorder the terms:
-8tu + 2t2u = -16tu + 2t2u + 32u + 8u(-4 + t)
-8tu + 2t2u = -16tu + 2t2u + 32u + (-4 * 8u + t * 8u)

Reorder the terms:
-8tu + 2t2u = -16tu + 2t2u + 32u + (8tu + -32u)
-8tu + 2t2u = -16tu + 2t2u + 32u + (8tu + -32u)

Reorder the terms:
-8tu + 2t2u = -16tu + 8tu + 2t2u + 32u + -32u

Combine like terms: -16tu + 8tu = -8tu
-8tu + 2t2u = -8tu + 2t2u + 32u + -32u

Combine like terms: 32u + -32u = 0
-8tu + 2t2u = -8tu + 2t2u + 0
-8tu + 2t2u = -8tu + 2t2u

Add '8tu' to each side of the equation.
-8tu + 8tu + 2t2u = -8tu + 8tu + 2t2u

Combine like terms: -8tu + 8tu = 0
0 + 2t2u = -8tu + 8tu + 2t2u
2t2u = -8tu + 8tu + 2t2u

Combine like terms: -8tu + 8tu = 0
2t2u = 0 + 2t2u
2t2u = 2t2u

Add '-2t2u' to each side of the equation.
2t2u + -2t2u = 2t2u + -2t2u

Combine like terms: 2t2u + -2t2u = 0
0 = 2t2u + -2t2u

Combine like terms: 2t2u + -2t2u = 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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