Class 9 NCERT Maths Chapter 9 Areas of Parallelograms and Triangles Exercise 9.3 Question no. 4&6 Solutions..
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4• Given . ABC and DBC are two angles on the same base . Line segment is CD is bisected by AB at O.
To prove: (Area of triangle ABC) = (Area of triangle ABD)
Proof: Line segment CD is bisected by AB at O.
OC=OD
BO is median of triangle BCD and AO is a median of triangle ACD .
BO is a median of triangle BCD .
So, Area of triangle OBC = Area of triangle OBD........(1)
So, AO is a median of triangle ACD
So, Area of triangle OAC = Area of triangle OAD.......(2)
Adding (1) and (2) we get,
Area of triangle OBC + Area of triangle OAC = Area of triangle OBD + Area of triangle OAD
= Area of triangle ABC = Area of triangle ABD
Hope it will help you..
If you find it appropriate then mark it as branliest..☆
4• Given . ABC and DBC are two angles on the same base . Line segment is CD is bisected by AB at O.
To prove: (Area of triangle ABC) = (Area of triangle ABD)
Proof: Line segment CD is bisected by AB at O.
OC=OD
BO is median of triangle BCD and AO is a median of triangle ACD .
BO is a median of triangle BCD .
So, Area of triangle OBC = Area of triangle OBD........(1)
So, AO is a median of triangle ACD
So, Area of triangle OAC = Area of triangle OAD.......(2)
Adding (1) and (2) we get,
Area of triangle OBC + Area of triangle OAC = Area of triangle OBD + Area of triangle OAD
= Area of triangle ABC = Area of triangle ABD
Hope it will help you..
If you find it appropriate then mark it as branliest..☆
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