Solve
Guides
0
You visited us 0 times! Enjoying our articles? Unlock Full Access!
Question

it) In the figure, D is a point on BC such that \( \angle A B D = \angle C A D \) If \( A B = 5 \mathrm { cm } , A D = 4 \mathrm { cm } \) and \( A C = 3 \mathrm { cm } \) find \( ( i ) \) BC \( ( \) ii) \( A ( \Delta A C D ) : A ( \Delta B C A ) \) 38 \( x + 8 \)

Open in App
Solution
Verified by Toppr


Was this answer helpful?
0
Similar Questions
Q1
In the adjoining figure,D is a point on BC such that ∠ABD=∠CAD. If AB=5cm,AD=4cm and AC=3cm..Find BC
185811.jpg
View Solution
Q2
In the adjoining figure, D is a point on BC such that ∠ABD=∠CAD. If AB=5 cm,AD=4 cm and AC=3 cm. Find A(△ACD):A(△BCA)
View Solution
Q3
In the figure, D is a point on BC, such that āˆ ABD=āˆ CAD. AB=5 cm, AD=4 cm and AC=3 cm.
Find (i) BC
(ii) DC
(iii) A(ā–³ACD) : A(ā–³BCA)

View Solution
Q4
In △ABC,AB=AC and BC=6 cm. D is a point on the side AC such that AD=5 cm and CD=4 cm. find BD
View Solution
Q5
In the figure given above if $$DE \parallel BC, AD = 3\ cm, BD = 4\ cm$$ and $$BC = 5\ cm$$. Find (i) $$AE : EC$$ (ii) $$DE$$.

View Solution