3=sqrt(2x^3+2x^2+4x+1)

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Solution for 3=sqrt(2x^3+2x^2+4x+1) equation:


Simplifying
3 = sqrt(2x3 + 2x2 + 4x + 1)

Reorder the terms:
3 = qrst(1 + 4x + 2x2 + 2x3)
3 = (1 * qrst + 4x * qrst + 2x2 * qrst + 2x3 * qrst)
3 = (1qrst + 4qrstx + 2qrstx2 + 2qrstx3)

Solving
3 = 1qrst + 4qrstx + 2qrstx2 + 2qrstx3

Solving for variable 'q'.

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

Add '-1qrst' to each side of the equation.
3 + -1qrst = 1qrst + 4qrstx + 2qrstx2 + -1qrst + 2qrstx3

Reorder the terms:
3 + -1qrst = 1qrst + -1qrst + 4qrstx + 2qrstx2 + 2qrstx3

Combine like terms: 1qrst + -1qrst = 0
3 + -1qrst = 0 + 4qrstx + 2qrstx2 + 2qrstx3
3 + -1qrst = 4qrstx + 2qrstx2 + 2qrstx3

Add '-4qrstx' to each side of the equation.
3 + -1qrst + -4qrstx = 4qrstx + 2qrstx2 + -4qrstx + 2qrstx3

Reorder the terms:
3 + -1qrst + -4qrstx = 4qrstx + -4qrstx + 2qrstx2 + 2qrstx3

Combine like terms: 4qrstx + -4qrstx = 0
3 + -1qrst + -4qrstx = 0 + 2qrstx2 + 2qrstx3
3 + -1qrst + -4qrstx = 2qrstx2 + 2qrstx3

Add '-2qrstx2' to each side of the equation.
3 + -1qrst + -4qrstx + -2qrstx2 = 2qrstx2 + -2qrstx2 + 2qrstx3

Combine like terms: 2qrstx2 + -2qrstx2 = 0
3 + -1qrst + -4qrstx + -2qrstx2 = 0 + 2qrstx3
3 + -1qrst + -4qrstx + -2qrstx2 = 2qrstx3

Add '-2qrstx3' to each side of the equation.
3 + -1qrst + -4qrstx + -2qrstx2 + -2qrstx3 = 2qrstx3 + -2qrstx3

Combine like terms: 2qrstx3 + -2qrstx3 = 0
3 + -1qrst + -4qrstx + -2qrstx2 + -2qrstx3 = 0

Add '-3' to each side of the equation.
3 + -1qrst + -4qrstx + -2qrstx2 + -3 + -2qrstx3 = 0 + -3

Reorder the terms:
3 + -3 + -1qrst + -4qrstx + -2qrstx2 + -2qrstx3 = 0 + -3

Combine like terms: 3 + -3 = 0
0 + -1qrst + -4qrstx + -2qrstx2 + -2qrstx3 = 0 + -3
-1qrst + -4qrstx + -2qrstx2 + -2qrstx3 = 0 + -3

Combine like terms: 0 + -3 = -3
-1qrst + -4qrstx + -2qrstx2 + -2qrstx3 = -3

Reorder the terms:
3 + -1qrst + -4qrstx + -2qrstx2 + -2qrstx3 = -3 + 3

Combine like terms: -3 + 3 = 0
3 + -1qrst + -4qrstx + -2qrstx2 + -2qrstx3 = 0

The solution to this equation could not be determined.

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