Prove that "the ratio of the areas of two similar triangles is equal to the square of the ratio of their corresponding sides
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Area of triangle = 1/2 base × height
Area of ∆ABC. 1/2 BC × AL
----------------------- =. -------------------
Area of ∆PQR. 1/2 QR × PN
= BC. × AL
-- -----. ------
QR. PN
=BC/QR × AL/PN
=BC/QR × Bc/QR
=(BC)^2/(QR)^2
similarly all sides become in this ratio
HOPE IT HELPS YOU...
Area of triangle = 1/2 base × height
Area of ∆ABC. 1/2 BC × AL
----------------------- =. -------------------
Area of ∆PQR. 1/2 QR × PN
= BC. × AL
-- -----. ------
QR. PN
=BC/QR × AL/PN
=BC/QR × Bc/QR
=(BC)^2/(QR)^2
similarly all sides become in this ratio
HOPE IT HELPS YOU...
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ria113:
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