from and external point Tangent pt is drawn to circle whose centre is o. if OT =29 cm and PT =21cm, determine the radius of the circle
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(OT)^2=(PT)^2+(OP)^2
(29)^2=(21)^2+(OP)^2
841=441+(OP)^2
841-441=(OP)^2
400=(OP)^2
(OP)^2=400
OP=20,
So radius is 20cm.
(29)^2=(21)^2+(OP)^2
841=441+(OP)^2
841-441=(OP)^2
400=(OP)^2
(OP)^2=400
OP=20,
So radius is 20cm.
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Answer:
OT)^2=(PT)^2+(OP)^2
(29)^2=(21)^2+(OP)^2
841=441+(OP)^2
841-441=(OP)^2
400=(OP)^2
(OP)^2=400
OP=20,
So radius is 20cm.
Step-by-step explanation:
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