(0.66666*(4483-b))=(1.28*b)

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Solution for (0.66666*(4483-b))=(1.28*b) equation:


Simplifying
(0.66666(4483 + -1b)) = (1.28b)
((4483 * 0.66666 + -1b * 0.66666)) = (1.28b)
((2988.63678 + -0.66666b)) = (1.28b)
(2988.63678 + -0.66666b) = (1.28b)

Remove parenthesis around (2988.63678 + -0.66666b)
2988.63678 + -0.66666b = (1.28b)

Solving
2988.63678 + -0.66666b = (1.28b)

Solving for variable 'b'.

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

Add '(-1.28b)' to each side of the equation.
2988.63678 + -0.66666b + (-1.28b) = (1.28b) + (-1.28b)

Combine like terms: -0.66666b + (-1.28b) = -1.94666b
2988.63678 + -1.94666b = (1.28b) + (-1.28b)

Combine like terms: (1.28b) + (-1.28b) = 0.00
2988.63678 + -1.94666b = 0.00

Add '-2988.63678' to each side of the equation.
2988.63678 + -2988.63678 + -1.94666b = 0.00 + -2988.63678

Combine like terms: 2988.63678 + -2988.63678 = 0.00000
0.00000 + -1.94666b = 0.00 + -2988.63678
-1.94666b = 0.00 + -2988.63678

Combine like terms: 0.00 + -2988.63678 = -2988.63678
-1.94666b = -2988.63678

Divide each side by '-1.94666'.
b = 1535.263878

Simplifying
b = 1535.263878

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