If ΔABC ~ ΔPQR, A(Δ ABC) = 80, A(ΔPQR) = 125, then find the value

1.	If ΔABC ~ ΔPQR, A(Δ ABC) = 80, A(ΔPQR) = 125, then find the value of ΔAB/ΔPQ
Answer» ONG>ANSWER: ratio of the square of the similar sides is equal to the AREA of similar triangles. therefore, (AB/PQ)² = 80/125 Ab/PQ = √80/√125 AB/PQ = 4√5/ 5√5 Hence AB/PQ = 4/5

If ΔABC ~ ΔPQR, A(Δ ABC) = 80, A(ΔPQR) = 125, then find the value of ΔAB/ΔPQ

Answer» ONG>ANSWER:

ratio of the square of the similar sides is equal to the AREA of similar triangles.

therefore,

(AB/PQ)² = 80/125

Ab/PQ = √80/√125

AB/PQ = 4√5/ 5√5

Hence AB/PQ = 4/5

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If ΔABC ~ ΔPQR, A(Δ ABC) = 80, A(ΔPQR) = 125, then find the value of ΔAB/ΔPQ​

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If ΔABC ~ ΔPQR, A(Δ ABC) = 80, A(ΔPQR) = 125, then find the value of ΔAB/ΔPQ