Base of a triangle is 9 and height is 5 , Base of another triangle is 15 and height is 6. Find the ratio of areas of these triangles.
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0
=
Area(△PQR)
Area(△ABC)
=
2
1
×PM×QR
2
1
×AC×BC
=
2
1
×6×10
2
1
×5×9
=
4
3
Hence, Ratio of Area of △ABC:Area of △PQR=3:4
Answered by
4
Answer:
Let ABC and PQR be two right triangles with AB ⊥ BC and PQ ⊥ QR.
Given: BC = 9, AB = 5, PQ = 6 and QR = 10.
Area (∆ABC) / Area (∆PQR)
= ½ AC X BC / ½ PQ X QR
= ½ X 5 X 9 / ½ X 6 X 10
= ¾
Hence, Ratio of Area of △ABC : Area of △PQR = 3: 4.
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