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Solve for y to the nearest tenth.
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|dw:1375595749456:dw|
From the figure it is clear that O is the centre of the circle and OB and OC are its radii so OC=OB=6 |dw:1375595926402:dw|
From the figure it is clear that O is the centre of the circle and OB, OA and OC are its radii so OC=OB=OA=6 AP is tangent to the circle at A so angle OAP = 90 degrees\ OP=OC+PC=6+5=11 therefore triangle OAP is a right angled triangle so by Pythagoras theoprem \[OP^2 =OA^2+AP^2 \] \[11^2 =6^2+Y^2 \rightarrow Y^2 = 121 -36=85\] \[Y^2 = 85 \rightarrow Y =\sqrt 85 \rightarrow Y=9.219\approx 9.2\]
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