b(n+1)=1.015bn-100

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Solution for b(n+1)=1.015bn-100 equation:


Simplifying
b(n + 1) = 1.015bn + -100

Reorder the terms:
b(1 + n) = 1.015bn + -100
(1 * b + n * b) = 1.015bn + -100
(1b + bn) = 1.015bn + -100

Reorder the terms:
1b + bn = -100 + 1.015bn

Solving
1b + bn = -100 + 1.015bn

Solving for variable 'b'.

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

Add '-1.015bn' to each side of the equation.
1b + bn + -1.015bn = -100 + 1.015bn + -1.015bn

Combine like terms: bn + -1.015bn = -0.015bn
1b + -0.015bn = -100 + 1.015bn + -1.015bn

Combine like terms: 1.015bn + -1.015bn = 0.000
1b + -0.015bn = -100 + 0.000
1b + -0.015bn = -100

Reorder the terms:
100 + 1b + -0.015bn = -100 + 100

Combine like terms: -100 + 100 = 0
100 + 1b + -0.015bn = 0

The solution to this equation could not be determined.

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