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The system of equations is coincident
 
What are the missing values?
 
 
3X+y=7
9x+ ? y=?
asked Feb 15, 2015 in ALGEBRA 1 by jordanloveangel Rookie

1 Answer

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Step 1:

The system of equations is coincident.

Two lines that lie on top of one another are called coincident lines.

The 2nd one has a 9x therefore the ratio of x-terms are 1:3.

3x+= 7         ...... (1)

Multiply equation (1) by 3.

3(3x+y ) = 3(7)

Using distributive formula: a (b + ) = ab + ac.

3 (3x) + 3() =21

9x +3y =21

Solution:

Therefore the missing terms are 3 and 21.

answered Feb 15, 2015 by anonymous
edited Feb 15, 2015

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