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Question
Hi,


I have this question which I just can't figure out how they got the solution.

Q. The equation of the straight line that passes through the points (-2,5) and
(2,-5) is?

The answer is 7x-5y+45=0

I tried doing this via gradient form but they want it in intercept form, which I
don't know how to construct. Any help would be greatly appreciated. Thanks

Answer
Since we can express it as y=mx+b, we first need the slope...
slope, m=(5-(-5))/(-2-2)=10/(-4)=-5/2...so we have y=(-5/2)x+b
Now we can get 'b' by using one of the given points, (-2,5) say
==> 5=(-5/2)(-2)+b ==> 5=5+b ==> b=0...so the equation is simply
y=(-5/2)x (or y=-2.5x or 2y=-5x or 5x+2y=0).

Looks like the answer you have is waaaaay wrong!  Where did that
answer come from?

Abe

Algebra

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Abe Mantell

Expertise

Hello, I am a college professor of mathematics and regularly teach all levels from elementary mathematics through differential equations, and would be happy to assist anyone with such questions!

Experience

Over 15 years teaching at the college level.

Organizations
NCTM, NYSMATYC, AMATYC, MAA, NYSUT, AFT.

Education/Credentials
B.S. in Mathematics from Rensselaer Polytechnic Institute
M.S. (and A.B.D.) in Applied Mathematics from SUNY @ Stony Brook

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