French, asked by Anonymous, 4 months ago

if a diameter of a circle bisects each other of the two chords of a circle , prove tht the chords are parallel..
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Answers

Answered by jha96949
2

Answer:

ANSWER

ANSWERLet AB and CD be two chords of a circle whose centre is O, and let PQ be a diameter bisecting chords AB and CD at L and M respectively. Since PQ is a diameter. So, it passes through the centre O of the circle. Now,

ANSWERLet AB and CD be two chords of a circle whose centre is O, and let PQ be a diameter bisecting chords AB and CD at L and M respectively. Since PQ is a diameter. So, it passes through the centre O of the circle. Now,L is mid-point of AB.

ANSWERLet AB and CD be two chords of a circle whose centre is O, and let PQ be a diameter bisecting chords AB and CD at L and M respectively. Since PQ is a diameter. So, it passes through the centre O of the circle. Now,L is mid-point of AB.OL⊥AB [ Line joining the centre of a circle to the mid-point of a chord is perpendicular to the chord]

ANSWERLet AB and CD be two chords of a circle whose centre is O, and let PQ be a diameter bisecting chords AB and CD at L and M respectively. Since PQ is a diameter. So, it passes through the centre O of the circle. Now,L is mid-point of AB.OL⊥AB [ Line joining the centre of a circle to the mid-point of a chord is perpendicular to the chord]∠ALO=90

ANSWERLet AB and CD be two chords of a circle whose centre is O, and let PQ be a diameter bisecting chords AB and CD at L and M respectively. Since PQ is a diameter. So, it passes through the centre O of the circle. Now,L is mid-point of AB.OL⊥AB [ Line joining the centre of a circle to the mid-point of a chord is perpendicular to the chord]∠ALO=90 o

ANSWERLet AB and CD be two chords of a circle whose centre is O, and let PQ be a diameter bisecting chords AB and CD at L and M respectively. Since PQ is a diameter. So, it passes through the centre O of the circle. Now,L is mid-point of AB.OL⊥AB [ Line joining the centre of a circle to the mid-point of a chord is perpendicular to the chord]∠ALO=90 o

ANSWERLet AB and CD be two chords of a circle whose centre is O, and let PQ be a diameter bisecting chords AB and CD at L and M respectively. Since PQ is a diameter. So, it passes through the centre O of the circle. Now,L is mid-point of AB.OL⊥AB [ Line joining the centre of a circle to the mid-point of a chord is perpendicular to the chord]∠ALO=90 o Similarly, ∠CMO=90

ANSWERLet AB and CD be two chords of a circle whose centre is O, and let PQ be a diameter bisecting chords AB and CD at L and M respectively. Since PQ is a diameter. So, it passes through the centre O of the circle. Now,L is mid-point of AB.OL⊥AB [ Line joining the centre of a circle to the mid-point of a chord is perpendicular to the chord]∠ALO=90 o Similarly, ∠CMO=90 o

ANSWERLet AB and CD be two chords of a circle whose centre is O, and let PQ be a diameter bisecting chords AB and CD at L and M respectively. Since PQ is a diameter. So, it passes through the centre O of the circle. Now,L is mid-point of AB.OL⊥AB [ Line joining the centre of a circle to the mid-point of a chord is perpendicular to the chord]∠ALO=90 o Similarly, ∠CMO=90 o

ANSWERLet AB and CD be two chords of a circle whose centre is O, and let PQ be a diameter bisecting chords AB and CD at L and M respectively. Since PQ is a diameter. So, it passes through the centre O of the circle. Now,L is mid-point of AB.OL⊥AB [ Line joining the centre of a circle to the mid-point of a chord is perpendicular to the chord]∠ALO=90 o Similarly, ∠CMO=90 o Therefore, ∠ALO=∠CMO

ANSWERLet AB and CD be two chords of a circle whose centre is O, and let PQ be a diameter bisecting chords AB and CD at L and M respectively. Since PQ is a diameter. So, it passes through the centre O of the circle. Now,L is mid-point of AB.OL⊥AB [ Line joining the centre of a circle to the mid-point of a chord is perpendicular to the chord]∠ALO=90 o Similarly, ∠CMO=90 o Therefore, ∠ALO=∠CMOBut, these are corresponding angles.

ANSWERLet AB and CD be two chords of a circle whose centre is O, and let PQ be a diameter bisecting chords AB and CD at L and M respectively. Since PQ is a diameter. So, it passes through the centre O of the circle. Now,L is mid-point of AB.OL⊥AB [ Line joining the centre of a circle to the mid-point of a chord is perpendicular to the chord]∠ALO=90 o Similarly, ∠CMO=90 o Therefore, ∠ALO=∠CMOBut, these are corresponding angles.So, AB∥CD

Explanation:

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Answered by LovelyBangtan
5

Answer:

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Can we become friends ?

Explanation:

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