(5*x)+(1*y)+(0.05*z)=100

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Solution for (5*x)+(1*y)+(0.05*z)=100 equation: 


Simplifying
(5x) + (1y) + (0.05z) = 100

Solving
(5x) + (1y) + (0.05z) = 100

Solving for variable 'x'.

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

Add '(-1y)' to each side of the equation.
(5x) + (1y) + (-1y) + (0.05z) = 100 + (-1y)

Combine like terms: (1y) + (-1y) = 0
(5x) + 0 + (0.05z) = 100 + (-1y)
(5x) + (0.05z) = 100 + (-1y)

Add '(-0.05z)' to each side of the equation.
(5x) + (0.05z) + (-0.05z) = 100 + (-1y) + (-0.05z)

Combine like terms: (0.05z) + (-0.05z) = 0.00
(5x) + 0.00 = 100 + (-1y) + (-0.05z)
(5x) = 100 + (-1y) + (-0.05z)

Divide each side by '5'.
x = 20 + (-0.2y) + (-0.01z)

Simplifying
x = 20 + (-0.2y) + (-0.01z)

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