ax-1=a[a(1-x)+2]

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Solution for ax-1=a[a(1-x)+2] equation: 


Simplifying
ax + -1 = a[a(1 + -1x) + 2]

Reorder the terms:
-1 + ax = a[a(1 + -1x) + 2]
-1 + ax = a[(1 * a + -1x * a) + 2]
-1 + ax = a[(1a + -1ax) + 2]

Reorder the terms:
-1 + ax = a[2 + 1a + -1ax]
-1 + ax = [2 * a + 1a * a + -1ax * a]
-1 + ax = [2a + 1a2 + -1a2x]

Solving
-1 + ax = 2a + 1a2 + -1a2x

Solving for variable 'a'.

Reorder the terms:
-1 + -2a + ax + -1a2 + a2x = 2a + 1a2 + -1a2x + -2a + -1a2 + a2x

Reorder the terms:
-1 + -2a + ax + -1a2 + a2x = 2a + -2a + 1a2 + -1a2 + -1a2x + a2x

Combine like terms: 2a + -2a = 0
-1 + -2a + ax + -1a2 + a2x = 0 + 1a2 + -1a2 + -1a2x + a2x
-1 + -2a + ax + -1a2 + a2x = 1a2 + -1a2 + -1a2x + a2x

Combine like terms: 1a2 + -1a2 = 0
-1 + -2a + ax + -1a2 + a2x = 0 + -1a2x + a2x
-1 + -2a + ax + -1a2 + a2x = -1a2x + a2x

Combine like terms: -1a2x + a2x = 0
-1 + -2a + ax + -1a2 + a2x = 0

The solution to this equation could not be determined.

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