Easy Angles

Geometry Level 1

In A B C \triangle{ABC} , A \angle{A} is 2 0 20^\circ and angle B is 4 0 40^\circ . What is the measure of C \angle{C} in degrees?


The answer is 120.

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6 solutions

Siva M.
Aug 3, 2014

Let the measure of C \angle{C} be x x . We know that the sum of a triangle's angles is 18 0 180^\circ . We also know that the first two angles sum up to 6 0 60^\circ . Therefore, the measure of C \angle{C} is 18 0 6 0 = 12 0 180^\circ-60^\circ=\boxed{120^\circ} .

wow, this problem should be level 0

mathh mathh - 6 years, 10 months ago

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There is no level 0 though :P

Siva M. - 6 years, 10 months ago

No, this problem should be level -1

Carlos Alejandro Palma Bernal - 6 years, 10 months ago

The sum of the interior angles of a triangle is 180 180 . So the missing angle is 180 20 40 = 120 180-20-40=\boxed{120}

Syed Hamza Khalid
May 17, 2017

180 ( 20 + 40 ) = 180 60 = 120 180-(20+40)=180-60=120

Hence the answer is 120 120

Ashish Menon
May 31, 2016

The answer is 180 ( 20 + 40 ) = 120 180 - (20 + 40) = \color{#69047E}{\boxed{120}} .

Řåhmą SaǮd
Aug 16, 2014

180-(20+40)=120

The sum of the internal angles of one triangle is 180°, the sum of A and B angles is 60°. 180-60=120. So the answer is 120°

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