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1 vote
The lines represented by the equations 20y−24x=−20 and 5y−6x=−5 are...

a)perpendicular
b)the same line
c)neither parallel nor perpendicular
d)parallel

User Watchme
by
7.8k points

2 Answers

6 votes

Answer:

Choice B

Explanation:

The best way to compare two lines is to solve for y.

The first equation:

For
20y-24x=-20 the first thing we should do is add the 24x on both sides which will cancel out itself on the left side
20y=24x-20. Now all we have to do is divide the 20 on both sides to leave us with
y=(6)/(5)-1.

The second equation:

For
5y-6x=-5 the first thing we should do is add the 6x on both side which will cancel itself on the left side
5y=6x-5. Now all we have to do is divide the 5 on both sides to leave us with
y=(6)/(5)x-1.

Now for the comparison:

They are the same exact line. If you were to graph them they would overlap each other.

User Illuminato
by
7.7k points
6 votes

Answer:

parallel i think

Explanation:

parallel because it's a unknown error

User Pushpalanka
by
8.6k points

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