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Every Point on the Bisector of an Angle Is Equidistant from the Sides of the Angle.

In Δ ABC, A...

Question

In $Δ A B C, A B = 76$ cm, $B C = 69$ cm and $C A = 61$ cm
the greatest angle ?

A

∠ C

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B

∠ A

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C

∠ B

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D

All are equal

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Solution

The correct option is A $∠ C$
$G i v e n : T r i a n g l e A B = 76 c m, B C = 69 c m a n d C A = 61 c m S o, G r e a t e s t s i d e = A B T h e l o n g e s t s i d e o f a t r i a n g l e i s a l w a y s o p p o s i t e t h e l a r g e s t a n g l e . S o t h e l a r g e s t a n g l e = ∠ C$

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Similar questions

Δ A B C,

A B = 76

B C = 69

C A = 61

cm, then the smallest angle is

B

If true then enter

1

and if false then enter

0

Δ A B C, A B = 76 c m, B C = 69 c m

C A = 61 c m

then the greatest angle is

∠ C

.Is it true ?If true enter 1 else 0.

In $Δ A B C, A B = 7.6 c m, B C = 6.9 c m$ and $C A = 6.1 c m .$

The greatest angle is:

△ A B C, A B = 8 c m, B C = 5.6 c m

C A = 6.5 c m

. Which is the greatest angle?

D, E and F are the points on sides BC, CA and AB respectively of $Δ A B C$ such that All bisects $∠ A$ , BE bisects $∠ V B$ and CF bisects $∠ C$ . If AB = 5 cm, BC = 8 cm and CA = 4cm determine AF. CE and BD.

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Every Point on the Bisector of an Angle Is Equidistant from the Sides of the Angle.

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