In the figure below, EC || AB. Find the length of EA. A. 5 B. 7.5 C. 8.5 D. 10
you be able to use the fact that those are similar triangles
i'm talking triangle DEC and triangle DAB
this should allow you to find side DE
and then you can do 15-DE to find AE
I understand what you're saying, I just can't get it together though :/ like I can't get it idk why
\[\frac{DE}{15}=\frac{8}{12}\]
Solve that for DE
omg so 10
thanks so much @freckles :)
Well DE is 10
What is AE?
@lianacarolina are you still there?
yes i'm here okay so i need to find ae
Ok look at your picture and remember we just found DE and were asked to find AE You are given the length of AD which is 15
You should see that the length of DE plus the length of AE is the length of AD
basically DE+AE=AD And and AD=15 so we have DE+AE=15 and we just found DE=10 10+AE=15
So then AE is 5
yes
i see, wow thank you. would you mind helping with 2 more?
i might be able to help you with one more food is on the way
okay i will make this fast then In the figure below, BD bisects ∠ABC. Find the length of DC.
there's 1.2, 2.4, 3.6 & 4.8 as answers
|dw:1411598270027:dw| again we have similar triangles try to set up the ratios that are equal
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