K[3-(k+2)]+5(k^2-4k)=

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Solution for K[3-(k+2)]+5(k^2-4k)= equation:


Simplifying
K[3 + -1(k + 2)] + 5(k2 + -4k) = 0

Reorder the terms:
K[3 + -1(2 + k)] + 5(k2 + -4k) = 0
K[3 + (2 * -1 + k * -1)] + 5(k2 + -4k) = 0
K[3 + (-2 + -1k)] + 5(k2 + -4k) = 0

Combine like terms: 3 + -2 = 1
K[1 + -1k] + 5(k2 + -4k) = 0
[1 * K + -1k * K] + 5(k2 + -4k) = 0
[1K + -1kK] + 5(k2 + -4k) = 0

Reorder the terms:
1K + -1kK + 5(-4k + k2) = 0
1K + -1kK + (-4k * 5 + k2 * 5) = 0
1K + -1kK + (-20k + 5k2) = 0

Reorder the terms:
1K + -20k + -1kK + 5k2 = 0

Solving
1K + -20k + -1kK + 5k2 = 0

Solving for variable 'K'.

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

Add '20k' to each side of the equation.
1K + -20k + -1kK + 20k + 5k2 = 0 + 20k

Reorder the terms:
1K + -20k + 20k + -1kK + 5k2 = 0 + 20k

Combine like terms: -20k + 20k = 0
1K + 0 + -1kK + 5k2 = 0 + 20k
1K + -1kK + 5k2 = 0 + 20k
Remove the zero:
1K + -1kK + 5k2 = 20k

Add '-5k2' to each side of the equation.
1K + -1kK + 5k2 + -5k2 = 20k + -5k2

Combine like terms: 5k2 + -5k2 = 0
1K + -1kK + 0 = 20k + -5k2
1K + -1kK = 20k + -5k2

Reorder the terms:
1K + -20k + -1kK + 5k2 = 20k + -5k2 + -20k + 5k2

Reorder the terms:
1K + -20k + -1kK + 5k2 = 20k + -20k + -5k2 + 5k2

Combine like terms: 20k + -20k = 0
1K + -20k + -1kK + 5k2 = 0 + -5k2 + 5k2
1K + -20k + -1kK + 5k2 = -5k2 + 5k2

Combine like terms: -5k2 + 5k2 = 0
1K + -20k + -1kK + 5k2 = 0

The solution to this equation could not be determined.

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