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Start with the first equation.

Rearrange the terms.

Divide both sides by

to isolate y.

Break up the fraction.

Reduce.
So we can see that the equation

has a slope

and a y-intercept

.
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Now move onto the second equation.

Rearrange the terms.

Divide both sides by

to isolate y.

Break up the fraction.

Reduce.
So we can see that the equation

has a slope

and a y-intercept

.
So the slope of the first line is

and the slope of the second line is

.
Notice how the slope of the second line

is simply the negative reciprocal of the slope of the first line

.
In other words, if you flip the fraction of the second slope and change its sign, you'll get the first slope.
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Answer:
So this means that

and

are perpendicular lines.