A chord of length 12 CM is drawn in a radius 10cm. find the distance of the code from the centre of the circle
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Chord of the circle = 12 cm.
Half the chord length = 6 cm.
Radius of the circle = 10 cm.
Distance of the midpoint of the chord from the centre of the circle = [10^2–6^2]^0.5 = [100–36]^0.5 = 64^0.5 = 8 cm.
Answer is 8 cm.
Half the chord length = 6 cm.
Radius of the circle = 10 cm.
Distance of the midpoint of the chord from the centre of the circle = [10^2–6^2]^0.5 = [100–36]^0.5 = 64^0.5 = 8 cm.
Answer is 8 cm.
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