Question 5 very urgent
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First prove ∆PST similar to ∆PRQ:-
angle P. (common)
angle PST and PTS are equal to angle PRQ and PQR respectively. amd then get the ratio of area of ∆PQR and ∆PST which will come out to be 9:49
Now area of trapezium = area of PQR - area of PST
=> 49 - 9 = 40
so now find the ratio of area of ∆ PST to area of trapezium SRQT which will come out to be 9:40
So the final answer is 9:40.
angle P. (common)
angle PST and PTS are equal to angle PRQ and PQR respectively. amd then get the ratio of area of ∆PQR and ∆PST which will come out to be 9:49
Now area of trapezium = area of PQR - area of PST
=> 49 - 9 = 40
so now find the ratio of area of ∆ PST to area of trapezium SRQT which will come out to be 9:40
So the final answer is 9:40.
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