Distance between two parallel chords when radius is given
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let the radius of the circle whose parallel chords are Ab and cd be r
hence,
radius=r
chords are Ab and CD
therefore the distance of the chords from centre is given by= √(r²-ab²/4)
similarly the distance of the chord cd from the centre is given by=√(r²-cd²/4)
thus the distance between the chord when they are in different semicircle is given by =√(r²-ab²/4)+√(r²-cd²/4)
when they are in same circle then the distance=√(r²-ab²/4)-√(r²-cd²/4)
hence,
radius=r
chords are Ab and CD
therefore the distance of the chords from centre is given by= √(r²-ab²/4)
similarly the distance of the chord cd from the centre is given by=√(r²-cd²/4)
thus the distance between the chord when they are in different semicircle is given by =√(r²-ab²/4)+√(r²-cd²/4)
when they are in same circle then the distance=√(r²-ab²/4)-√(r²-cd²/4)
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