Triangle abc triangle pqr a(triangle abc): a(triangle pqr)=9:16 find bc:qr
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Answer:
A(ΔABC) (BC) ^2
----------------- = -------------
A(ΔPQR) (PQ) ^2
9 (BC) ^2
---- = -----------
16 (PQ) ^2
BC = 3
PQ. 4
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the ratio of bc : qr = 3 : 4
Given,
a( triangle abc) : a(triangle pqr) = 9 : 16
To Find,
bc : qr
Solution:
Both the triangles must be similar triangles.
Then,
area 1 / area 2 = (side 1 )^2 / (side 2)^2
9 / 16 = (side 1)^2 / (side 2)^2
= bc / qr
3 / 4 = bc / qr
bc : qr = 3: 4
Hence the ratio of bc : qr = 3 : 4
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