Determine if the two figures are congruent and explain your answer using transformations.
Do you remember what we talked about rotating 180 degrees? well, if it rotates 180 degrees and like flips sign and all that... they're congruent So, can you tell me if these triangles are congruent looking at rotations
how is this rotated 180 dgr?
oops xd
they dont look congruent to me
to do that using transformation, we would need a protractor, which... yeah we cant do that and yes! they are congruent
we can just count the number of squares the lines pass through, and the form they have
so that's the answer then?
read his explanation.... he wrote the answer out for you
yes, they are!
how's this for the answer, good enough?
Yes they are congruent we can count the number of squares the lines pass through, and the form they have, when drawing the lines i can see they are exactly the same as the original figure making them congruent.
no
oof
Because if you're only comparing that they're equal measurements, what if 2 sides, that aren't corresponding sides are named as equal you have to add that you first found the corresponding sides, and then compared those sides with each other
ohhh okay okay let me add that
okay how about now
Yes they are congruent we can count the number of squares the lines pass through, and the form they have, i first found the sides that were given and compared them with each other,those sides came out equal. When drawing the lines i can see they are exactly the same as the original figure making them congruent.
is it still wrong?
that just.... doesn't make sense..... lol....
oh boi TwT
You first find the corresponding sides. You then count or whatever. Then compare. Then get a result
alright ima delete everything and rewrite it again
alright lets try thus again cus I suck at explaining things ig two how about now
Yes they are congruent, I first find the corresponding sides and counted them, then i compare them with each other to make sure they are both equal, thus giving me my answer.
Yea
yay TwT that was the last question thank you guys so much for helping me
np
Join our real-time social learning platform and learn together with your friends!