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Mathematics 17 Online
OpenStudy (anonymous):

The slope formula can be used to prove a triangle has congruent sides a right angle parallel sides congruent angles

OpenStudy (anonymous):

@ganeshie8 could you help me please?

OpenStudy (anonymous):

@Darcey could you help me again please?

OpenStudy (anonymous):

a right angle

OpenStudy (anonymous):

could you explain how you got that?

OpenStudy (anonymous):

google it youll see

OpenStudy (anonymous):

im trying to learn not cheat

OpenStudy (anonymous):

i was trying to help but whatever, are you in algebra?

OpenStudy (anonymous):

no im in geometry

OpenStudy (anonymous):

give me a second to refresh my memory. It's been a while since I took geometry.

OpenStudy (anonymous):

ok lol thank you

OpenStudy (anonymous):

The slope intercept formula is y=mx+b right?

OpenStudy (anonymous):

yes

OpenStudy (anonymous):

Since they are asking you about a triangle you can eliminate parallel sides. Parallel lines will never intercept, and the lines that make a triangle all intercept each other.

OpenStudy (anonymous):

ok, so now we are down to three choices, congruent sides, right angle, and congruent angles

OpenStudy (anonymous):

Now the question between the other three can all be true. When you use the formula three times to make the three different sides you will get the lengths of you triangles which can prove that the sides are congruent, congruent means equal. If it is an equilateral triangle it would also prove that all the angles are congruent. But it could also prove that the sides and angles are not all congruent, and that you end up with a right angle. So the challenge is which one of these is most true?

OpenStudy (anonymous):

right angle?

OpenStudy (anonymous):

it could be, but how do you know?

OpenStudy (anonymous):

because you can prove that the sides and angles are not all congruent as you previously stated I belive

OpenStudy (anonymous):

@Darcey

OpenStudy (anonymous):

correct.

OpenStudy (anonymous):

yay thanks so much!

OpenStudy (anonymous):

yup

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