Math, asked by vedanttabla2005, 4 months ago

In an Isosceles triangle, length of the congruent sides is 13 cm and its base is 10 cm. Find the distance between the vertex opposite to the base and the centroid. [Solve without using Apollonius Theorem]

Answers

Answered by ayshahiba381

Answer:

Using, Apollonius theorem, In ΔABC, M is the mid point of BC. Therefore, The distance between the vertex opposite the base and the centroid is 8 cm

Step-by-step explanation:

hope you understand

vedanttabla2005: I said without Apollonius Theorem, with Apollonius, i also know how to solve

Answered by CutieBun01

Answer:

The centroid is located two third of the distance from any vertex of the triangle. Hence, the distance between the vertex opposite the base and the centroid is 8 cm.

vedanttabla2005: How did you get the answer (without Apollonius Theorem). please send the solution

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In an Isosceles triangle, length of the congruent sides is 13 cm and its base is 10 cm. Find the distance between the vertex opposite to the base and the centroid. [Solve without using Apollonius Theorem]​

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In an Isosceles triangle, length of the congruent sides is 13 cm and its base is 10 cm. Find the distance between the vertex opposite to the base and the centroid. [Solve without using Apollonius Theorem]