Construct a right-angled triangle whose hypotenuse measures 5.3 cm
and the length of one of whose sides containing the right angle
measures 4.5 cm.
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Answer:
Step-by-step explanation:
The point R should be on the semicircular arc. Line PQ and semicircle drawn with PQ as the diameter are correct. It is the circumcircle of the triangle PQR. (we know angle in a semicircle ie., ∠PRQ = 90°).
The distance OR = OP = OQ = circumradius.
So you have to do:
1. Draw PQ = 5.3 cm Hypotenuse.
2. Bisect it by the standard procedure. O is the midpoint.
3. Draw a semicircular arc above PQ with OP = OQ as the radius.
4. From P draw a circular arc with radius = 4.5 cm and intersecting the previous semicircular arc.
5. The point of intersection of two arcs is R.
6. Join PR and QR.
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