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Property of Median Drawn on Hypotenuse of the Right Triangle

In triangle A...

Question

In triangle ABC, E is mid point of median AD and BE produced meets side AC at point Q. Show that BE : ESQ = 3:1.

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Solution

The question seems to be incorrect as there is no point S in the question. Hence, we can not show BE: ESQ

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Similar questions

Δ A B C, E

is mid-point of the median AD and BE produced meets side AC at point Q. Show that

B E : E Q = 3 : 1

Q. E is the mid-point of a median AD of

Δ A B C

and BE is produced to meet AC at F. Show that

A F = \frac{1}{3} A C

.

E

is the mid-point of the median

A D

Δ A B C

B E

is produced to meet

A C

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A F \frac{1}{3} A C .

D is the mid point of side BC of a triangle ABC and E is the mid point of AD. BE produced meets AC at point F . Prove that BE : BF =3:4

Δ A B C

A D

, is a median and

E

is the mid point of

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B E

is produced to meet

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A F = \frac{1}{3} A C

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Property of Median Drawn on Hypotenuse of the Right Triangle

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