In the figure below, triangle ABC is similar to triangle PQR: What is the length of side PQ? 48 24 40 18
Why not redraw the diagram, turning the 2nd (larger ) rectangle upside down, so that its side QR is on the bottom and its angle P is at the top? It'd be easier to compare the 2 triangles if you'd do that. What does "similar" mean in this context? Might be worth looking it up and reviewing this concept.
yes i know and i was thinking the answer was B. Just not 100% sure
QR is how much longer than is side BC? (Multiplication)
Looks like you've multiplied. Why? What you need to do is to set up a ratio of those 2 sides.
no i said 24 as in the answer not from what u asked lol
i think its 5 times longer
Look, you wanted confirmation of the correctness of your problem. I much prefer not to give out direct answers. If you'd like to confirm your answer by working thru the problem again with guidance, great; otherwise ... You're saying that 2*5=12?
no then its 6
that link shows 24 for answer @lyss
12 is howmany times 2? ^ is a lot better.
6
side AB hs length 4. Which side in the larger triangle corresponds to side AB?
QP
Exactly. Now, if you multiply that length, 4, by the factor you derived (6), what do you get and what does that represent?
24 so B is the answer
Yes, my lady. Thanks for your patience.
No problem and thanks for helping me! (:
Glad to.
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