See figure 2.19. Find RP and PSusing the information given in ΔPSR.

Ans. RP = 12, PS = 6![]()
In ∆PSR, ∠PSR = 900
So PS2 + SR2 = RP2
⇒ 62 + (RPcos(300))2 = RP2
⇒ 62 + RP2
= RP2
⇒ 62 = ![]()
⇒ RP2 = 4×36
Thus RP = 12.
PS = RPcos(300)
⇒ PS = 12×![]()
PS = 6√3.
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