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i want solutions of rd sharma of class 10th chapter areas related to circles
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18 Answers
  1. Guest answered :

    R.D.Sharma famous 72 prove that question
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  2. Guest answered :

    show that one and only one out of n,n+2or n+4is divisible by 3,where n is any positive integer
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  3. Guest answered :

    If from any point on the common chord of two intersecting circle,tangent be drawn to the circle,prove that they are equal
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  4. Guest answered :

    Find, in terms of pie , the lenth of the arc that substends an angle of 30 at the centre of the circle of radius 4cm
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  5. Guest answered :

    Find, in terms of pie , the lenth of the arc that substends an angle of 30 at the centre of the circle of radius 4cm
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  6. Guest answered :

    x^2+2root2x-6
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  7. Guest answered :

    TAN THETA-SIN THETA=TAN THETA*SIN THETA
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  8. Guest answered :

    Find, in terms of pie , the lenth of the arc that substends an angle of 30 at the centre of the circle of radius 4cm
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  9. Guest answered :

    Find, in terms of pie , the lenth of the arc that substends an angle of 30 at the centre of the circle of radius 4cm
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  10. Guest answered :

    Prove that the interce-pt of a tangent betwe-en two parallel tang-ent to a circle subste-nds a right angle at the centre.
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  11. Guest answered :

    You can find them on www.topperlearning.com
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  12. Guest answered :

    TRIGNOMETRIC RATIO:IF IN RIGHT ANGLE TRIANGLE TAN\'THETA\'=1 VERIFY 2SIN\'THETA\'+COS\'THETA\'=1
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  13. Guest answered :

    how that one and only one out of n,n+2or n+4is divisible by 3,where n is any positive integer
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  14. Guest answered :

    1-COS THETA DIVIDED BY SIN THETA = SINTHETA DEVIDED BY 1+ COSTHETA
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  15. Guest answered :

    a kute
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  16. Guest answered :

    I want you to go to website peoneer mathematics
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  17. Guest answered :

    two tangent segments PA and PB are drawn to a circle with centre o such that angle APB=120°.prove that OP=2Ap
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  18. Guest answered :

    A circular field has a circumference of 360km.3cyclists start together & can cycle 48,60 &72 km a day, round the field. when will they meet again?
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