Q10.
Question
The construction of the following triangle whose sides are in the ratio .
Step-by-Step Solution
Verified Answer
The construction for the required figure is mentioned in the below steps.
1Step 1. Given information.
Given figure
2Step 2. Concept Used.
Calculation.
Procedure:
- Draw a line segment of any length.
- Draw a line .
- Let be a point on the line.
- Measure the length of .
- Use this measure as radius and as center draw two arcs intersecting the line .
Let this point be Q and . - Use a suitable radius and Q as center,draw an arc.
- With same radius and S as center, draw an arc intersecting the arc drawn using Q as center.Label the point of intersection as X.
- Draw .
- Use the length of as radius and as center draw an arc on . Label the point of intersection as .
- Use the length of AB as radius and X as center, draw an arc on . Label the point of intersection as . Thus, length of
- Draw .
Thus, triangle is obtained whose sides are in the ratio .
The figure drawn is shown below-
Other exercises in this chapter
Q8.
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Draw a figure roughly like one shown, but larger. Do the indicated construction clearly enough so that your method can be understood easily.The perpendicular to
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