From the information given in the figure 2.31, prove that PM=P =√3*a
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Hey friend here is your answer...........
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Answer:
PM = √3 a
Step-by-step explanation:
in Δ PQR
PQ = QR = PR = a (equilateral triangle)
=> QS = QR = QR/2 = a/2
PS = √a² - (a/2)² = √3 a /2
in Δ PMS
MS = MQ + QS = a + a/2 = 3a/2
PS = √3 a /2
PM² = MS² + PS²
=> PM² = (3a/2)² + (√3 a /2)²
=> PM² = 9a²/4 + 3a²/4
=> PM² = 12a²/4
=> PM² = 3a²
=> PM = √3 a
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