The two triangles below are similar. What is the similarity ratio of ΔABC to ΔDEF? Triangle ABC is shown with AC measuring 8 and BC measuring 12. Triangle DEF is shown with side DF measuring 4. 3:1 1:3 2:1 1:2 I'm thinking the answer is but i am not 100% sure. Please someone help me. Thank you!
ayee 563blackghost! my fav helper XD
@563blackghost
@563blackghost
Heyo :)
Is there a picture to go with this? Or do we have to draw it out?
We first determine which sides are congruent to each other. Triangle DEF seems to be turned on its side so we would assume that `DF is congruent to AC` while as `EF is congruent to BC`. So we see that `DF is equal to 4` and `AC is equal to 8` How would we get from 4 to 8?
im not sure I'm pretty terrible at this stuff.. :/ is D wrong?
A was my second choice btw
Well we are seeing the similarity from `ABC to DEF` so we would find out how 8 got to 4 instead of 4 to 8 (sorry barely realized that one). So we divide. \(\huge\bf{\frac{8}{4}}\)
so then 2:1?
Correct :)
so C is the answer u sure?
Pretty sure ;)
ok thanks so much
np :)
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