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Start with the given equation.
Let

. So

Replace

with

. Replace

with "z"
Notice that the quadratic

is in the form of

where

,

, and
Let's use the quadratic formula to solve for "z":

Start with the quadratic formula

Plug in

,

, and

Negate

to get

.

Square

to get

.

Multiply

to get

Subtract

from

to get

Multiply

and

to get

.

Take the square root of

to get

.

or

Break up the expression.

or

Combine like terms.

or

Simplify.
So the solutions in terms of "z" are

or
Now recall that we let
So when

,

or
In other words, when

,

or
So the first two solutions in terms of "x" are:

or
Likewise, when

,

or
So when

,

or
So the next two solutions in terms of "x" are:

or
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Answer:
So the four solutions are:

,

,

or