Triangle ABC is similar to triangle WXY (A photo will be provided)

Question

asked Nov 15, 2023 28.2k views

1 Answer

Daniel Centore · Answer 1 · 2023-11-21T08:45:09+0000

Let x be the length of WX

$(16)/(28)=(x)/(24)\rightarrow x=24\cdot(16)/(28)=(96)/(7)$

let y be the length of YZ. We get

$(16)/(28)=(y)/(14)\rightarrow y=14\cdot(16)/(28)=8$

let z be the length of AD

$(28)/(16)=(z)/(12)\rightarrow z=12\cdot(28)/(16)=21$

let c be the length of DB and d the length of ZX we get

$(21)/(12)=(c)/(d)\rightarrow d\cdot(7)/(4)=c$