(4x-7)(x-2u+5)=

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Solution for (4x-7)(x-2u+5)= equation:


Simplifying
(4x + -7)(x + -2u + 5) = 0

Reorder the terms:
(-7 + 4x)(x + -2u + 5) = 0

Reorder the terms:
(-7 + 4x)(5 + -2u + x) = 0

Multiply (-7 + 4x) * (5 + -2u + x)
(-7(5 + -2u + x) + 4x * (5 + -2u + x)) = 0
((5 * -7 + -2u * -7 + x * -7) + 4x * (5 + -2u + x)) = 0
((-35 + 14u + -7x) + 4x * (5 + -2u + x)) = 0
(-35 + 14u + -7x + (5 * 4x + -2u * 4x + x * 4x)) = 0

Reorder the terms:
(-35 + 14u + -7x + (-8ux + 20x + 4x2)) = 0
(-35 + 14u + -7x + (-8ux + 20x + 4x2)) = 0

Reorder the terms:
(-35 + 14u + -8ux + -7x + 20x + 4x2) = 0

Combine like terms: -7x + 20x = 13x
(-35 + 14u + -8ux + 13x + 4x2) = 0

Solving
-35 + 14u + -8ux + 13x + 4x2 = 0

Solving for variable 'u'.

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

Add '35' to each side of the equation.
-35 + 14u + -8ux + 13x + 35 + 4x2 = 0 + 35

Reorder the terms:
-35 + 35 + 14u + -8ux + 13x + 4x2 = 0 + 35

Combine like terms: -35 + 35 = 0
0 + 14u + -8ux + 13x + 4x2 = 0 + 35
14u + -8ux + 13x + 4x2 = 0 + 35

Combine like terms: 0 + 35 = 35
14u + -8ux + 13x + 4x2 = 35

Add '-13x' to each side of the equation.
14u + -8ux + 13x + -13x + 4x2 = 35 + -13x

Combine like terms: 13x + -13x = 0
14u + -8ux + 0 + 4x2 = 35 + -13x
14u + -8ux + 4x2 = 35 + -13x

Add '-4x2' to each side of the equation.
14u + -8ux + 4x2 + -4x2 = 35 + -13x + -4x2

Combine like terms: 4x2 + -4x2 = 0
14u + -8ux + 0 = 35 + -13x + -4x2
14u + -8ux = 35 + -13x + -4x2

Reorder the terms:
-35 + 14u + -8ux + 13x + 4x2 = 35 + -13x + -4x2 + -35 + 13x + 4x2

Reorder the terms:
-35 + 14u + -8ux + 13x + 4x2 = 35 + -35 + -13x + 13x + -4x2 + 4x2

Combine like terms: 35 + -35 = 0
-35 + 14u + -8ux + 13x + 4x2 = 0 + -13x + 13x + -4x2 + 4x2
-35 + 14u + -8ux + 13x + 4x2 = -13x + 13x + -4x2 + 4x2

Combine like terms: -13x + 13x = 0
-35 + 14u + -8ux + 13x + 4x2 = 0 + -4x2 + 4x2
-35 + 14u + -8ux + 13x + 4x2 = -4x2 + 4x2

Combine like terms: -4x2 + 4x2 = 0
-35 + 14u + -8ux + 13x + 4x2 = 0

The solution to this equation could not be determined.

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