In the given figure?

a) is AC + CB = AB?

b) is AB + AC = CB?

c) is AB + BC = CA?

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Solution

a) Yes, it is possible as point C is lying between point A and point B.

b) No, it is not possible [ $∵$ AB - AC = CB]

c) No, it is not possible [ $∵$ AB - BC = CA]

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Question 60

In the given figure?

a) is AC + CB = AB?

b) is AB + AC = CB?

c) is AB + BC = CA?

Question 60

In the given figure?

a) is AC + CB = AB?

b) is AB + AC = CB?

c) is AB + BC = CA?

∣ ∣ ∣ ∣ ∣ \begin{matrix} b c - a^{2} & c a - b^{2} & a b - c^{2} - b c + c a + c b & b c - c a + a b & b c + c a - a b (a + b) (a + c) & (b + c) (b + a) & (c + a) (c + b) \end{matrix} ∣ ∣ ∣ ∣ ∣ = 3 (b - c) (c - a) (a - b) (a + b + c) (b c + c a + a b)

A point C is called the midpoint of a line segment $¯ ¯¯¯¯¯¯ ¯ A B$ if

(a) C is an interior of AB

(b) AC=CB

(d) AC+CB=AB

A B

A C = C B

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