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Angle between Two Line Segments

In a triangle...

Question

In a triangle $A B C, A = (2, 3, 5), B = (- 1, 3, 2), C = (λ, 5, μ)$ .If the median through $A$ is equally inclined with axes then $(λ, μ) =$

A

(14, 20)

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B

(7, 10)

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C

(\frac{7}{2}, 5)

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D

(19, 7)

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Solution

The correct option is B $(7, 10)$

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Similar questions

A B C

is a triangle where

A = (2, 3, 5), B = (- 1, 3, 2)

C = (λ, 5, μ)

. If the median through A is equally inclined with the axes, then

△ A B C

has vertices at

A \equiv (2, 3, 5), B \equiv (- 1, 3, 2)

C \equiv (λ, 5, μ)

. If the median through

A

is equally inclined to the axes, then the values of

λ

μ

respectively are.

Q. If the median through

A

△ A B C

having vertices

A \equiv (2, 3, 5),

B \equiv (- 1, 3, 2)

C \equiv (λ, 5, μ)

is equally inclined to the axes, then

Q. Let ABC be a triangle with vertices at points

A (2, 3, 5), B (- 1, 3, 2)

C (λ, 5, μ)

in three dimensional space. If the median through A is equally inclined with the axes, then

(λ, μ)

Q. ABC is a triangle where

A = (2, 3, 5)

B = (- 1, 3, 2)

C (λ, 5, μ)

, if the median through A is equal inclined to the positive axes, then

λ^{3} + μ^{3} + 5

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