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a circle of 30 cm diameter has a 24 cm chord what is the distance of the chord from the centre
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Answered by
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A perpendicular line from centre bisects the chord
Therefore 1/2chord =12
Its radius =15
Now applying phythagoros therom h²=b²+p²we get root under 225-144=rootunder 81=9
Therefore 1/2chord =12
Its radius =15
Now applying phythagoros therom h²=b²+p²we get root under 225-144=rootunder 81=9
Answered by
2
diameter = 30cm
radius = 15cm
chord length=24cm
by theorem perpendicular from the center bisect the chord
the chord is bisected at 90 degree
so the two parts of line of 12cm each
by applying pythagoras theorem
radius^2 = 1 side of Chord^2 + distance ^2
15^2 = 12^2 + x^2
225 = 144 + x^2
x^2= 225-144
x^2=81
x=√81
x=9
so the distance = 9 cm
hope it helps
radius = 15cm
chord length=24cm
by theorem perpendicular from the center bisect the chord
the chord is bisected at 90 degree
so the two parts of line of 12cm each
by applying pythagoras theorem
radius^2 = 1 side of Chord^2 + distance ^2
15^2 = 12^2 + x^2
225 = 144 + x^2
x^2= 225-144
x^2=81
x=√81
x=9
so the distance = 9 cm
hope it helps
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