Construction of Triangle using RHS Criteria
Construction of Triangle using RHS Criteria
Construction of Triangle using RHS Criteria: A triangle is said to be a right triangle, if one of its three angles is a right angle.
To construct a right triangle ABC right angled at C when its hypotenuse is AC and one side is BC is given, we follow the following steps :
| Step 1 : Draw a line segment BC of given length. |  |
| Step 2: Draw ∠BCX of measure |  |
Step 3 : With center B and radius equal to the hypotenuse AB, draw an arc of the circle to intersect ray CX at A. |  |
| Step 4 : Join BA to obtain the required triangle ABC. |  |
Example: Construct a right triangle PQR in which ∠Q = 90 0 , PR = 6 cm and QR = 4 cm.
Step 1: Draw QR = 4 cm.
Step 2 : Using compass, at Q draw ∠RQK = .
Step 3 : Cut off RP = 6 cm.
Step 4 : Join P and R. Now we get the required ΔPQR.
If the two legs of a right angled | |||
| Right Option : B | |||
| View Explanation | |||
The angles in a right angled triangle, other than the right angle are _______________ | |||
| Right Option : A | |||
| View Explanation | |||
If one angle is the average of the other two angles and the difference between the greatest and least angles is | |||
| Right Option : C | |||
| View Explanation | |||
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