in a circle of diameter 40 cm , the length of a chord is 20cm. find the length of the minor arc of the chord ?
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Given:
Diameter=40cm
Length of the chord=20cm
Radius=20cm
Since radius=length of chord=20cm
Hence the formed ΔΔle in the circle is equilateral ΔΔle
⇒θ=60∘⇒θ=60∘
We know that l=rθl=rθ
l=20×60∘×π180∘l=20×60∘×π180∘
l=20π3l=20π3
Thus length of the minor arc of the chord is 20π3
Diameter=40cm
Length of the chord=20cm
Radius=20cm
Since radius=length of chord=20cm
Hence the formed ΔΔle in the circle is equilateral ΔΔle
⇒θ=60∘⇒θ=60∘
We know that l=rθl=rθ
l=20×60∘×π180∘l=20×60∘×π180∘
l=20π3l=20π3
Thus length of the minor arc of the chord is 20π3
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Answered by
15
in question given
diameter = 40 cm
radius = D/2
= 40/2
= 20cm.
the length of a chord is 20cm.
a/q
∆ OAB is equilateral traingle.
θ = 60°
l = 20 × 60° × π / 180°
l = 20π / 3cm
thus,
the length of the minor arc of the chord
20π / 3cm
be brainly
diameter = 40 cm
radius = D/2
= 40/2
= 20cm.
the length of a chord is 20cm.
a/q
∆ OAB is equilateral traingle.
θ = 60°
l = 20 × 60° × π / 180°
l = 20π / 3cm
thus,
the length of the minor arc of the chord
20π / 3cm
be brainly
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