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Mathematics 13 Online
Kyky232:

A city planner is rerouting traffic in order to work on a stretch of road. The equation of the path of the old route can be described as y = 2/5x − 4. What should the equation of the new route be if it is to be perpendicular to the old route and will go through point (Q, P)? y − Q = -5/2(x − P) y − Q = 2/5(x − P) y − P = -5/2(x − Q) y − P = 2/5(x − Q) ik its not b or d

Kyky232:

@dontsaymyname

Kyky232:

please help this is time sensitive

Kyky232:

@AZ

snowflake0531:

oop-

snowflake0531:

i forgot how to do that lol

AZ:

The slopes of two perpendicular lines multiply to give you -1 So I can see why you would eliminate B and D

AZ:

The point (Q, P) is in the form of (x, y) so you subtract Q from x and you would subtract P from y

AZ:

and that's how you would get a line that's perpendicular and goes through the point

Kyky232:

so C?

AZ:

That's correct!

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