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In a circle centred at O, AB is a chord ...

In a circle centred at O, AB is a chord and C is any point on AB, such that OC is perpendicular to AB. If the length of the chord is 16 cm and OC = 6 cm, the radius of circle is :
O केंद्र वाले एक वृत्त में, AB एक जीवा है और C, AB पर कोई बिंदु है, जैसे OC, AB पर लंबवत है। यदि जीवा की लंबाई 16 सेमी और OC = 6 सेमी है, तो वृत्त की त्रिज्या है:

A

10 cm

B

8 cm

C

6 cm

D

12 cm

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In a circle centred at O, AB is a chord and C is any point on AB, such that OC is perpendicular to AB. If the length of the chord is 16 cm and OC = 6 cm, the radius of circle is : O क वाले एक वृत्त में, AB एक जीवा है और C, AB पर कोई बिंदु है, जैसे OC, AB पर लंबवत है। यदि जीवा की लंबाई 16 सेमी और OC = 6 सेमी है, तो वृत्त की त्रिज्या है:

In a circle centred at O, AB is a chord and C is any point on AB such that OC is perpendicular to AB. If the radius of the circle is 10 cm and OC = 6 cm, then the length of the chord is: एक वृत्त में O केंद्र है , AB एक जीवा है और C, AB पर कोई बिंदु है जैसे OC, AB पर लंबवत है। यदि वृत्त की त्रिज्या 10 सेमी और OC = 6 सेमी है, तो जीवा की लंबाई ज्ञात करे |

The given figure shows a circle with centre O. P is mid-point of chord AB. Show that OP is perpendicular to AB.

In a circle with centre O, AD is a diameter and AC is a chord. Point B on AC such that OB = 7cm and angle OBA = 60^@ . If angle DOC = 60^@ , then what is the length of BC? केंद्र वाले एक वृत्त में, AD एक व्यास है और AC एक जीवा है। AC पर एक बिंदु B इस प्रकार है की OB = 7 सेमी और angle OBA = 60^@ | यदि angle DOC = 60^@ है, तो BC की लंबाई क्या है?

In a circle two equal and parallel chords are 6 cm apart and lie on the opposite sides of the centre of the circle.If the length of each chord is 8 cm, than the radius of the circle is: एक वृत्त में दो बराबर और समान्तर जीवाएँ 6 cm के दुरी पर हैं और वृत्त के केंद्र के विपरीत भाग पर स्थित हैं। यदि प्रत्येक जीवाएँ की लंबाई 8 सेमी है, तो वृत्त की त्रिज्या है:

O is the centre of a circle. AB is a chord of the circle but not its diameter. OC is perpendicular to AB. If OC = CB and radius of the circle be 7 cm, then the length of AB is

In a circle of radius 5cm, AB and AC are two chords such that AB=AC=6cm* Find the length of the chord BC

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