Question
If ABC is an isosceles triangle:
Find DC
- 5
- 6
- 10
- 8
Hint:
Since the triangle is an isoscles triangle so the sides of the triangle are also equal.
The correct answer is: 5
∆ABC is an isosceles triangle,
So, BD = DC,
DC = 5 units
Related Questions to study
Given ΔABC is an isosceles triangle.
∆ABD ≅
Given ΔABC is an isosceles triangle.
∆ABD ≅
In the given figure G is the centroid, if GE = 4 units, AD = 12 units, CF = 14 units. Find BG
In the given figure G is the centroid, if GE = 4 units, AD = 12 units, CF = 14 units. Find BG
Given a triangle ABC with ‘G’ as centroid.
Find BF
AF = BF
AF = 6
BF = 6
Given a triangle ABC with ‘G’ as centroid.
Find BF
AF = BF
AF = 6
BF = 6
Given a triangle ABC with ‘G’ as centroid.
Find BE.
Given a triangle ABC with ‘G’ as centroid.
Find BE.
Given a triangle ABC with ‘G’ as centroid.
Find AB
Follow the below steps to find the length of AB:
AF + FB = AB
AF + AF = AB
2AF = AB
AF = 1/2 AB
AB = 2 AF
AB = 12
Given a triangle ABC with ‘G’ as centroid.
Find AB
Follow the below steps to find the length of AB:
AF + FB = AB
AF + AF = AB
2AF = AB
AF = 1/2 AB
AB = 2 AF
AB = 12
Given a triangle ABC with ‘G’ as centroid.
Find GE.
Given a triangle ABC with ‘G’ as centroid.
Find GE.
In the ∆QPR, what is the point of concurrency of medians?
Centroid divides a median in the ratio 2:1
In the ∆QPR, what is the point of concurrency of medians?
Centroid divides a median in the ratio 2:1
Choose an option that relates to AD, in the given figure.
Choose an option that relates to AD, in the given figure.
From the given figure:
Find the length of the sides of the triangle.
We can find the triangle side lengths by using the Pythagorean theorem.
Side length =
13, 13 and base =10
From the given figure:
Find the length of the sides of the triangle.
We can find the triangle side lengths by using the Pythagorean theorem.
Side length =
13, 13 and base =10
Find the value of x.
Find the value of x.
Find the value of x.
Find the value of x.
Find the value of x.
Find the value of x.
Find the value of x in the given figure.
By angle bisector theorem, x =
>>>Therefore, the value of x is 29 degrees.
Find the value of x in the given figure.
By angle bisector theorem, x =
>>>Therefore, the value of x is 29 degrees.