AB is a diameter of a circle. AH and BH are perpendiculars from A and B resp. to the tangent P. Prove that AH + BK = AB............PLS EXPLAIN WITH FIGURE AND FULL STEPS!!
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Hello sis.,!! May this help you.,!! Except figure , rest all are ok
According to question
Let O be the center of the circle and join O to P
Thus OP = radius of the circle = r
we are given that AB = diamete
So AB / 2 = Radius = r = OP
Also OP = AH = BKSoAB / 2 = AHAB = 2 AHAB = AH + BK
Hence Proved
According to question
Let O be the center of the circle and join O to P
Thus OP = radius of the circle = r
we are given that AB = diamete
So AB / 2 = Radius = r = OP
Also OP = AH = BKSoAB / 2 = AHAB = 2 AHAB = AH + BK
Hence Proved
Anonymous:
Good question]
Answered by
1
Answer:
According to question
Let O be the center of the circle and join O to P
Thus OP = radius of the circle = r
we are given that AB = diamete
So AB / 2 = Radius = r = OP
Also OP = AH = BKSoAB / 2 = AHAB = 2 AHAB = AH + BK
Hence Proved
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