313(ABP +BC2 + AC?)=4(ADP + BE? + CF2) 4) None The diameter of a circle is AB and the chord CD is equal to the radius. Lines AC and BD intersect each other at point P, then find the value of P. P a
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Answer:
10.42,AB is a diameter of the circle,CD is a chord equal to the radius of the circle.AC and BD when extended intersect at point at E. Prove that ∠AEB = 60 degree . In Fig. 10.42,AB is a diameter of the circle,CD is a chord equal to the radius of the circle.AC and BD when extended intersect at point at E.
Answer:
10.42,AB is a diameter of the circle,CD is a chord equal to the radius of the circle.AC and BD when extended intersect at point at E. Prove that ∠AEB = 60 degree . In Fig. 10.42,AB is a diameter of the circle,CD is a chord equal to the radius of the circle.AC and BD when extended intersect at point at E.
Step-by-step explanation:
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