In the given figure, PQ = CB, PA = CR, ∠P = ∠C. Is ΔQPR = ΔBCA? If yes, state the criterion of congruence.
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Given:
PQ = CB, PA = CR
and ∠P = ∠C
In ΔQPR and ΔBCA,
- PQ = CB (Given)
- ∠QPR = ∠BCA (Given)
- PA = CR (Given)
PA + AR = CR + AR (Adding AR to both sides)
or PR = CA
ΔQPR = ΔBCA (By SAS rule)
Additional Information:
What is Triangle?
- Triangle is a closed figure which has three sides, three vertices and three angles.
- The sum of three angles of a triangle is equal to the 180 degree.
How many types of triangle?
- There are three types of triangle on the basis of sides are:
(1) Scalene Triangle
(2) Isosceles Triangle
(3) Equilateral Triangle
- There are three types of triangle on the basis of angles are:
(1) Acute Angled Triangle
(2) Right Angled Triangle
(3) Obtuse Angled Triangle
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Step-by-step explanation:
in triangle QPR and triangle BCA
•by using sas congurency critera
PQ=CB (given)
<QPR=<BCA(given)
PA=CA
hence it is proved
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