In the figure, PAC and PBC are congruent due to which criteria? a RHS b SAS C. SSS d. ASA
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Answer:
SAS
Step-by-step explanation:
In ∆ APC and ∆BPC
PA= PB = 10m
We know that when two inclined sides of a ∆ (PA and PB) are equal, it is an isosceles ∆.
Hence, angle PAC= PBC = 60°
Now,
Angle ACP = angle BCP = 90°
Therefore,
Angle APC = Angle BPC = 180° - ( 60° + 90°)
= 30°
angle APC = angle BPC = 30°
PC = PC ( Common side).
Now,
PA = PB = 10m ( equal inclined sides)
Angle APC = Angle BPC = 30°
PC = PC ( Common side)
Hence,
∆APC is congruent to ∆ BPC ( By SAS criteria)
Hope it helps :)
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