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1884+62.8x+62.8y=2060+30x+70y
Use the distributive property to multiply 62.8 by 30+x+y.
1884+62.8x+62.8y-30x=2060+70y
Subtract 30x from both sides.
1884+32.8x+62.8y=2060+70y
Combine 62.8x and -30x to get 32.8x.
32.8x+62.8y=2060+70y-1884
Subtract 1884 from both sides.
32.8x+62.8y=176+70y
Subtract 1884 from 2060 to get 176.
32.8x=176+70y-62.8y
Subtract 62.8y from both sides.
32.8x=176+7.2y
Combine 70y and -62.8y to get 7.2y.
32.8x=\frac{36y}{5}+176
The equation is in standard form.
\frac{32.8x}{32.8}=\frac{\frac{36y}{5}+176}{32.8}
Divide both sides of the equation by 32.8, which is the same as multiplying both sides by the reciprocal of the fraction.
x=\frac{\frac{36y}{5}+176}{32.8}
Dividing by 32.8 undoes the multiplication by 32.8.
x=\frac{9y+220}{41}
Divide 176+\frac{36y}{5} by 32.8 by multiplying 176+\frac{36y}{5} by the reciprocal of 32.8.
1884+62.8x+62.8y=2060+30x+70y
Use the distributive property to multiply 62.8 by 30+x+y.
1884+62.8x+62.8y-70y=2060+30x
Subtract 70y from both sides.
1884+62.8x-7.2y=2060+30x
Combine 62.8y and -70y to get -7.2y.
62.8x-7.2y=2060+30x-1884
Subtract 1884 from both sides.
62.8x-7.2y=176+30x
Subtract 1884 from 2060 to get 176.
-7.2y=176+30x-62.8x
Subtract 62.8x from both sides.
-7.2y=176-32.8x
Combine 30x and -62.8x to get -32.8x.
-7.2y=-\frac{164x}{5}+176
The equation is in standard form.
\frac{-7.2y}{-7.2}=\frac{-\frac{164x}{5}+176}{-7.2}
Divide both sides of the equation by -7.2, which is the same as multiplying both sides by the reciprocal of the fraction.
y=\frac{-\frac{164x}{5}+176}{-7.2}
Dividing by -7.2 undoes the multiplication by -7.2.
y=\frac{41x-220}{9}
Divide 176-\frac{164x}{5} by -7.2 by multiplying 176-\frac{164x}{5} by the reciprocal of -7.2.