In the given figure AB=BD and ∠BAC=∠DAC. Is △ABC≡△ADC? If so, state the other pairs of corresponding parts.
Open in App
Solution
Verified by Toppr
In △ABC and △ADC, AC is common. ∠BAC=∠DAC (Given) AB=AD (given) ∴△ABC≡△ADC So, the remaining pairs of corresponding parts are BC=DC, ∠ABC=∠ADC,∠ACB=∠ACD (by c.p.c.t.c)
Was this answer helpful?
0
Similar Questions
Q1
In the given figure AB=BD and ∠BAC=∠DAC. Is △ABC≡△ADC? If so, state the other pairs of corresponding parts.
View Solution
Q2
In the given figure, if ∠ ABC = ∠ ADC and ∠ BAC = ∠ DAC, then by which postulate is △ABC≅△ADC ?
View Solution
Q3
In the given figure, AB=AC and ∠BAC=20∘. Find the sum of ∠ADC and ∠DAC
View Solution
Q4
In the figure, ray AZ bisects ∠DAB as well as ∠DCB (i) State the three pairs of equal parts in triangles BAC and DAC. (ii) Is △BAC≅△DAC? Give reasons (iii) Is AB=AD? Justify your answer (iv) Is CD=CB? Give reasons.
View Solution
Q5
In the given figure, AB=AC and ∠BAC=40∘. Find the sum of angle ADC and angle DAC.