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Major arc……...minor arc of the circle....

Major arc……...minor arc of the circle.

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Arc of a Circle

The chord of a circle is equal to its radius.The angle subtended by this chord at the minor arc of the circle is (a) 60^(@)(b)75^(0)(c)120^(0)(d)150^(@)

Knowledge Check

  • The chord of a circle is equal to its radius. The angle subtended by this chord at the minor arc of the circle is

    A
    `75^@`
    B
    `60^@`
    C
    `150^@`
    D
    `120^@`

  • If the length of a chord of a circle is equal to its radius, then the angle subtended by it at the minor arc of the circle will be,

    A
    `60^(@)`
    B
    `75^(@)`
    C
    `120^(@)`
    D
    `150^(@)`

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    Major arc……...semicircumference of the circle.

    If the length of a chord of a circle is equal to its radius, then find the angle subtended by it at the minor arc of the circle.

    In a circle of radius 10.5cm the minor arc is one-fifth of the major arc. Find the area of the sector corresponding to the major arc.

    The length of a minor arc is 2/9 of the circumference of the circle. Write the measure of the angle (in degrees) subtended by the arc at the centre of the circle.

    Arc of a circle a continuous piece of a circle is called an arc of the circle.

    Radius of a circle is 10 cm. measure of an arc of the circle is 54^@ . Find the area of the sector associated with the arc. (pi= 3.14) Given: radius =10cm measure of an arc theta=54^(@)

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