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OpenStudy (sbuck98):
@phi
OpenStudy (phi):
what is at the shortest red side and the shortest blue side ? can you write the ratio (in the order red/blue ) ?
OpenStudy (sbuck98):
4/12
OpenStudy (anthonyym):
Similar triangles have the same angles which make the ratio of any two sides of the triangle the same as the two corresponding sides in the other similar triangle.
OpenStudy (phi):
good,
next we see the t side in the red triangle is the longest side
what side is the longest side in the blue triangle ? what is the ratio red/blue ?
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OpenStudy (sbuck98):
4.5/19.5
OpenStudy (phi):
the "t" side matches with the 19.5 side
OpenStudy (sbuck98):
yes
OpenStudy (phi):
so the proportion is
t/19.5 = 4/12
OpenStudy (sbuck98):
6.5
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OpenStudy (phi):
yes. do you see how we match up the "long red side" (t) with the "long blue side" to get
t/19.5
and we set that equal to "shortest red side" / "shortest blue side" (4/12 in this case)
\[ \frac{t}{19.5}= \frac{4}{12} \]