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Question 4 : In the triangle PQR, S is the midpoint of QR. X is any point on PR. T is the point on QR such that PT || SX. If the area of triangle PQR is 5.8 sq. cm. then the area of triangle RTX is
S is the midpoint of QR
Area of PSR = 1/2 x Area of triangle PQR [ median divides the triangle into two equal parts]
= 1/2 x 5.8 = 2.9
PT || SX
Area of triangle PSR = area of triangle PSX + area of triangle XSR
= area of triangle TSX + area of triangle XSR [triangles with vertices between two parallel lines have equal areas]
= area of triangle RTX = 2.9 sq cm
The question is " In the triangle PQR, S is the midpoint of QR. X is any point on PR. T is the point on QR such that PT || SX. If the area of triangle PQR is 5.8 sq. cm. then the area of triangle RTX is "
Choice A is the correct answer.
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