Mathematics
Grade9
Easy
Question
The point of concurrency of all the three medians of a triangle is called ___
- Median
- Centroid
- Orthocenter
- Incenter
The correct answer is: Centroid
The point of concurrency of all the three medians of a triangle is called a centroid.
Related Questions to study
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if AD is the altitude, which of the following is true?
if AD is the altitude, which of the following is true?
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If ABC is an isosceles triangle:
Find ∠CAD
If ABC is an isosceles triangle:
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If ABC is an isosceles triangle:
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If ABC is an isosceles triangle:
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Given ΔABC is an isosceles triangle.
∆ABD ≅
Given ΔABC is an isosceles triangle.
∆ABD ≅
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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
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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
MathematicsGrade9
AF = BF
AF = 6
BF = 6
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Given a triangle ABC with ‘G’ as centroid.
Find BE.
Given a triangle ABC with ‘G’ as centroid.
Find BE.
MathematicsGrade9
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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
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AB = 12
Given a triangle ABC with ‘G’ as centroid.
Find AB
MathematicsGrade9
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
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Given a triangle ABC with ‘G’ as centroid.
Find GE.
Given a triangle ABC with ‘G’ as centroid.
Find GE.
MathematicsGrade9
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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?
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Centroid divides a median in the ratio 2:1
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Choose an option that relates to AD, in the given figure.
Choose an option that relates to AD, in the given figure.
MathematicsGrade9
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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.
MathematicsGrade9
We can find the triangle side lengths by using the Pythagorean theorem.
Side length =
13, 13 and base =10
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Find the value of x.
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Find the value of x.
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