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Practical Geome...

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  • Question 1
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    Which of the following instruments can be used to draw any angle of a given measure?

  • Question 2
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    Which of the following angles can be constructed using a protractor?

  • Question 3
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    Which of the following angles cannot be constructed using a protractor?

  • Question 4
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    Which of the following angles is possible to construct using a compass?

  • Question 5
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    Which of the following line segments can be drawn with the help of a ruler and compass ?

  • Question 6
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    Directions For Questions

    The following are the jumbled steps to construct a perpendicular from a point $$P$$ on line $$AB$$. $$(P$$ lies on line $$AB)$$.
    1. From points $$C$$ and $$D$$, mark two intersecting arcs on either side of the line $$AB$$. Name the intersection point as $$E$$.
    2. From point $$P$$, mark two equidistant points from $$P$$ on line $$AB$$, and name them as $$C$$ and $$D$$.
    3. Join $$E$$ and $$P$$. $$EP$$ is the required perpendicular.
    4. Draw segment $$AB$$ and take any point $$P$$ on it.

    ...view full instructions

    The first step in the process will be:

  • Question 7
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    To construct a line segment of a given length, which of the following pairs of instruments are needed?

  • Question 8
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    In order to duplicate a given angle, which of the following instruments can be used?

  • Question 9
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    Which of the following angles is not possible to duplicate using a compass?

  • Question 10
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    Directions For Questions

    The steps for construction for an $$\angle PQR$$ of measure $$90^\circ$$ are given in jumbled order below:
    1. Mark a point $$B$$ on the same arc with the same radius from point $$A$$. Similarly, mark a point $$C$$ from $$B$$.
    2. Join $$Q-D$$ and extend it to obtain ray $$QP$$.
    3. Draw ray $$QR$$.
    4. Place the pointed end of the compass on $$Q$$ and draw a semi-circular arc with an arbitrary radius.
    5. Draw two intersecting arcs from $$B$$ and $$C$$ and mark the intersection point as $$D$$.

    ...view full instructions

    The last step in the process is:

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