Solve
Guides
0
Question
1. \( 4.8 \mathrm { C } \) and \( \Delta \mathrm { DBC } \) are two isosceles triangles on
the same base \( \mathrm { BC } \) and vertices \( \mathrm { A } \) and \( \mathrm { D } \) are on the sane side of BC (see Fig. 7.39\( ) \). If AD is extended
to intersect \( \mathrm { BC } \) at \( \mathrm { P } \) show that (ii) \( \quad \triangle A B P \cong \Delta A C P \) will APbiscrts \( \angle \mathrm { A } \) as well as \( \angle \mathrm { D } \) (11) AP is the perpendicular bisector of BC \( 8 + i \) \( f \)
Open in App
Solution
Verified by Toppr
Was this answer helpful?
0
Similar Questions
Q1
ΔABC and ΔDBC are two isosceles triangle on the same base BC and vertices A and D are on the same side of BC (see fig7.39). If AD is extended to intersect BC at P, show that
(i) ΔABD≅ΔACD
(ii) ΔABP≅ΔACP
(ii) AP bisects ∠A as wll as ∠D.
(Iv) AP is the perpendicular bisector of BC.
(i) ΔABD≅ΔACD
(ii) ΔABP≅ΔACP
(ii) AP bisects ∠A as wll as ∠D.
(Iv) AP is the perpendicular bisector of BC.
View Solution
Q2
ΔABC and ΔDBC are two isosceles I triangles on the same base BC and vertices A and D are on the same side of BC (see figure). If AD is extended to intersect BC at P, show that
(i) ΔABD≅ΔACD
(ii) ΔABP≅ΔACP
(iii) AP bisects ∠A as well as ∠D
(iv) AP is the perpendicular bisector of BC.
(i) ΔABD≅ΔACD
(ii) ΔABP≅ΔACP
(iii) AP bisects ∠A as well as ∠D
(iv) AP is the perpendicular bisector of BC.
View Solution
Q3
△ABC and △DBC are two isosceles triangles on the same base BC (see in fig.) If AD is extended to intersect BC at P, show that
(i) △ABD≅△ACD
(ii) △ABP≅△ACP
(iii) AP bisects ∠A as well as ∠D.
(iv) AP is the perpendicular bisector of BC.
View Solution
Q4
Question 1 (iii)
ΔABC and ΔDBC are two isosceles triangles on the same base BC and vertices A and D are on the same side of BC (see the given figure). If AD is extended to intersect BC at P, show that
AP bisects ∠A as well as ∠D.
ΔABC and ΔDBC are two isosceles triangles on the same base BC and vertices A and D are on the same side of BC (see the given figure). If AD is extended to intersect BC at P, show that
AP bisects ∠A as well as ∠D.
View Solution
Q5
Question 1 (iv)
ΔABC and ΔDBC are two isosceles triangles on the same base BC and vertices A and D are on the same side of BC (see the given figure). If AD is extended to intersect BC at P, show that
AP is the perpendicular bisector of BC.
ΔABC and ΔDBC are two isosceles triangles on the same base BC and vertices A and D are on the same side of BC (see the given figure). If AD is extended to intersect BC at P, show that
AP is the perpendicular bisector of BC.
View Solution