(K-3)(k^2+k-11)=

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Solution for (K-3)(k^2+k-11)= equation: 


Simplifying
(K + -3)(k2 + k + -11) = 0

Reorder the terms:
(-3 + K)(k2 + k + -11) = 0

Reorder the terms:
(-3 + K)(-11 + k + k2) = 0

Multiply (-3 + K) * (-11 + k + k2)
(-3(-11 + k + k2) + K(-11 + k + k2)) = 0
((-11 * -3 + k * -3 + k2 * -3) + K(-11 + k + k2)) = 0
((33 + -3k + -3k2) + K(-11 + k + k2)) = 0
(33 + -3k + -3k2 + (-11 * K + k * K + k2 * K)) = 0
(33 + -3k + -3k2 + (-11K + kK + k2K)) = 0

Reorder the terms:
(33 + -11K + -3k + kK + -3k2 + k2K) = 0
(33 + -11K + -3k + kK + -3k2 + k2K) = 0

Solving
33 + -11K + -3k + kK + -3k2 + k2K = 0

Solving for variable 'K'.

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

Add '-33' to each side of the equation.
33 + -11K + -3k + kK + -3k2 + -33 + k2K = 0 + -33

Reorder the terms:
33 + -33 + -11K + -3k + kK + -3k2 + k2K = 0 + -33

Combine like terms: 33 + -33 = 0
0 + -11K + -3k + kK + -3k2 + k2K = 0 + -33
-11K + -3k + kK + -3k2 + k2K = 0 + -33

Combine like terms: 0 + -33 = -33
-11K + -3k + kK + -3k2 + k2K = -33

Add '3k' to each side of the equation.
-11K + -3k + kK + -3k2 + 3k + k2K = -33 + 3k

Reorder the terms:
-11K + -3k + 3k + kK + -3k2 + k2K = -33 + 3k

Combine like terms: -3k + 3k = 0
-11K + 0 + kK + -3k2 + k2K = -33 + 3k
-11K + kK + -3k2 + k2K = -33 + 3k

Add '3k2' to each side of the equation.
-11K + kK + -3k2 + 3k2 + k2K = -33 + 3k + 3k2

Combine like terms: -3k2 + 3k2 = 0
-11K + kK + 0 + k2K = -33 + 3k + 3k2
-11K + kK + k2K = -33 + 3k + 3k2

Reorder the terms:
33 + -11K + -3k + kK + -3k2 + k2K = -33 + 3k + 3k2 + 33 + -3k + -3k2

Reorder the terms:
33 + -11K + -3k + kK + -3k2 + k2K = -33 + 33 + 3k + -3k + 3k2 + -3k2

Combine like terms: -33 + 33 = 0
33 + -11K + -3k + kK + -3k2 + k2K = 0 + 3k + -3k + 3k2 + -3k2
33 + -11K + -3k + kK + -3k2 + k2K = 3k + -3k + 3k2 + -3k2

Combine like terms: 3k + -3k = 0
33 + -11K + -3k + kK + -3k2 + k2K = 0 + 3k2 + -3k2
33 + -11K + -3k + kK + -3k2 + k2K = 3k2 + -3k2

Combine like terms: 3k2 + -3k2 = 0
33 + -11K + -3k + kK + -3k2 + k2K = 0

The solution to this equation could not be determined.

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