What coordinate for F would make triangle ABC and triangle DEF congruent?
STEP 1: Find the distance between BC and ED.
I mean between b and C, and btw E and D.
Okay and then what?
have you done that? what are the distances?
I used a rule for a 45-45-90 to find the distance, I am too lazy. so 2 sqrt 2.
So far so good?
Wait i'm sorry i don't understand what your saying
OK, try the distance formula, \[\sqrt{(y_1-y_2)^2+(x_1-x_2)^2}\]
with what points?
look at the graph, what are the coordinates of: B C E D give me a coordinate for each.
notice that BA and DE are perpendicular to each other and also the same length
B-(-1,2) C-(2,3) E-(1,2) D-(-1,0)
Never mind don't use the distance formula. look at what jdoe0001 said. it wouldn't work in every case, but it is the fastest method here.
so... mathhelpxx where do you think will be our F point?
if DE = BA, that means those 2 segments correspond to each other, so the triangle is just reflected over and overlaps itself
(-2,3) ?
:)
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