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Circles Test - 24

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Circles Test - 24
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  • Question 1
    1 / -0
    How many common tangents can be drawn?

    Solution
    $$4$$ common tangents can be drawn asshown in the figure.
    So, option D is correct.

  • Question 2
    1 / -0
    How many  common tangents can be drawn to the circles in the figure?

    Solution

    If two circles are intersecting, then two common tangents can be drawn.

    So, option $$C$$ is correct.

  • Question 3
    1 / -0
    If $$P$$ is a point, then how many tangents to a circle can be drawn from the point $$P$$, if it lies Inside the circle.
    Solution
    There is no tangent to the circle through a point lying inside the circle.

  • Question 4
    1 / -0
    If $$P$$ is a point, then how many tangents to a circle can be drawn from the point $$P$$, if it lies outside the circle
    Solution
    There are exactly 2 tangents to a circle through a point lying outside the circle.

  • Question 5
    1 / -0
    Which of the following is secant to the circle given above?

    Solution
    $$AB$$ is chord. $$CD$$ is diameter. Line at $$C$$ is tangent.
    So, $$PQ$$ is a secant to the circle given.
    A line through two points on a circle is called a secant.

  • Question 6
    1 / -0
    In given figure $$C_1$$ and $$C_2$$ are two circles and points $$P_1,\,P_2,\,P_3,\,P_4,\,P_5$$ are noted. Which one is greater: no of tangents possible to $$C_1$$ from $$P_3$$ or $$C_2$$ from $$P_3$$

    Solution
    From $$P_3$$ one tangent is possible to $$C_2$$ and no tangent is possible to $$C_1$$.
  • Question 7
    1 / -0
    In given figure $$C_1$$ and $$C_2$$ are two circles and points $$P_1,\,P_2,\,P_3,\,P_4,\,P_5$$ are noted. From which point no tangent is possible to both $$C_1$$ and $$C_2$$

    Solution
    Points that lie in the interior of a circle cannot be used to draw tangents to that circle.
    Hence, $$P_5$$ is a point common to both circles from which no tangent can be drawn.
  • Question 8
    1 / -0
    From a point inside the circle how many secants can be drawn to the circle?
    Solution
    From a point P inside the circle, infinite number of secants can be drawn.
    So, option D is correct.

  • Question 9
    1 / -0
    From an outside point how many secants can be drawn to the circle?
    Solution
    From a point outside the circle, infinite secants can be drawn to the circle.

  • Question 10
    1 / -0
    In given figure $$C_1$$ and $$C_2$$ are two circles and points $$P_1,\,P_2,\,P_3,\,P_4,\,P_5$$ are noted. How many points are there from which no. of tangents drawn to $$C_2$$ are $$2$$

    Solution
    All the points that lie in the exterior of $$C_2$$ can be used to draw 2 tangents each to it.
    Hence, $$P_1, P_2$$ and $$P_4$$ i.e. 3 points.
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