ap is equal to 6.2 cm long tangent to a circle of radius 3.1 cm at P how far is P from O
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Answer:
OP = 3.1 cm
OP = 3.1√5 cm
Step-by-step explanation:
Assuming O is center of circle
& AP is tangent to circle at P
=> P lies on circle
=> OP = Radius of circle
=> OP = 3.1 cm
Now Considering AP is tangent at point A
then OA = Radius = 3.1 cm
AP = 6.2 cm given
∠OAP = 90° ( Tangent)
=> OP² = OA² + AP²
=> OP² = 3.1² + 6.2²
=> OP² = 3.1²(1 + 4)
=> OP² = 3.1² (5)
=> OP = 3.1√5 cm
Answered by
0
Answer:
Assuming O is center of circle
& AP is tangent to circle at P
=> P lies on circle
=> OP = Radius of circle
=> OP = 3.1 cm
Now Considering AP is tangent at point A
then OA = Radius = 3.1 cm
AP = 6.2 cm given
∠OAP = 90° ( Tangent)
=> OP² = OA² + AP²
=> OP² = 3.1² + 6.2²
=> OP² = 3.1²(1 + 4)
=> OP² = 3.1² (5)
=> OP = 3.1√5 cm
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