Let PQR be a triangle. The points {\A}, {\B} and {\C} are on the sides {\QR}, {\RP} and PQ respectively such that { {\QA}}/{ {\AR}}= { {\RB}}/{ {\BP}}= { {\PC}}/{ {\CQ}}=\frac{1}{2}. Then {\text{ Area }(\triangle {\PQR})}/{\text{ Area }(\triangle {\ABC})} is equal to [24-Jan-2023 Shift 1]

Vector Algebra Part 2

Section: Mathematics

Question : 88 of 100

Marks: +1, -0

Let PQR be a triangle. The points A,B and C are on the sides QR,RP and PQ respectively such that ‌

=‌

. Then ‌

‌ Area ‌(△PQR)

‌ Area ‌(△ABC)

is equal to

[24-Jan-2023 Shift 1]

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