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Given :- ST || RQ, PS=3cm and SR=4cm.
We know that the ratio of areas of two similar ∆s is equal to the ratio of squares of their corresponding sides.
ar(∆PST)/ar(∆PRQ) = (PS)²/(PR)²
= (3)²/(PS+SR)²
= (3)²/(3+4)²
= (3)²/(7)²
= 9/49
Hence, the required ratio of ∆PST : ∆PRQ = 9:49
We know that the ratio of areas of two similar ∆s is equal to the ratio of squares of their corresponding sides.
ar(∆PST)/ar(∆PRQ) = (PS)²/(PR)²
= (3)²/(PS+SR)²
= (3)²/(3+4)²
= (3)²/(7)²
= 9/49
Hence, the required ratio of ∆PST : ∆PRQ = 9:49
InnocentBachiNo1:
you got it or not_?
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