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What are the other possible angles and its third side and area of a triangle when angle 31 degrees is opposite to side 5cm which has another side of 6m?
If you mean another side of 6cm then in trigonometry terms this is known as an' ambiguous case' and by using the appropriate rules appertaining to trigonometry its other angles are 38.2 degrees and 110.8 degrees with a 3rd side of 9.07cm containing an area of 14.0 square cm or else its other angles are 141.8 degrees and 7.2 degrees with a 3rd side of 1.21cm containing an area of 1.88 square cm.
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A right triangle has the hypotenuse 12cm and an angle 30 degrees what is the opposite angle?
A right triangle with a hypotenuse of 12cm and an angle 30 degrees has an opposite angle of: 60 degrees.
What is the triangle that is 60 degrees and another angle is 70 degrees?
A scalene triangle
Is it possible for a triangle not to have 180 degrees?
yes try it
What are the possible angles of a triangle when an angle of 60 degrees is opposie side a which is 8 cm and when side b is 9 cm?
If you mean an angle of 60 degrees opposite a side of 8 cm and has another side called b which is 9 cm then label the angles as A B C and the opposite sides a b c. This is an ambiguous scenario in which 60 degrees is not the 'included angle' but by manipulating the trigonometrical sine rule the angles are 60 degrees, 103 degrees and 17 degrees or 60 degrees, 77 degrees and 43 degrees.
Is it possible to construct a triangle with an angle of 60 degrees and 2 sides of 4cm?
Yes, it is possible to construct a triangle with an angle of 60 degrees and two sides of 4cm. This type of triangle is known as a 30-60-90 triangle, where the sides are in the ratio 1:√3:2. In this case, the side opposite the 60-degree angle would be 4cm, the side opposite the 30-degree angle would be 2cm, and the hypotenuse would be 4√3 cm.
A right triangle has the hypotenuse 12cm and an angle 30 degrees what is the opposite angle?
A right triangle with a hypotenuse of 12cm and an angle 30 degrees has an opposite angle of: 60 degrees.
What are the possible measurements of a triangle when angle 50 degrees is opposite to side 25cm which has another side of 30cm?
Using the ambiguous case formula in trigonometry its other angles are 63.18 degrees and 66.82 degrees with a 3rd side of 29.13cm or its other angles are 16.82 degrees and 113.18 degrees with a 3rd side of 9.44cm
What is the triangle that is 60 degrees and another angle is 70 degrees?
A scalene triangle
What is A segment that connects a vertex of a triangle to the opposite side of the triangle at a right angle?
The hypotenuse of a right angle triangle is opposite to its right angle of 90 degrees.
Is it possible to have a 181 degrees triangle?
No, it is not possible to have a triangle with an angle of 181 degrees. The sum of the interior angles of a triangle is always 180 degrees according to Euclidean geometry. Any triangle with an angle greater than 180 degrees would not be a valid geometric shape.
Is it possible to have a triangle with two 90 degrees?
It is not possible for any triangle to have two interior90-degree angles.
An isosceles triangle that is not an equilateral triangle?
It is possible if neither of the angles in the triangle measures to 60 degrees
What are the other angles and third side of a triangle when it has an angle of 25 degrees opposite side 30.4cm with another side of 34.8cm?
This is an ambiguous scenario where two answers are possible and by using trigonometry they are 28.93 degrees and 126.07 degrees with a 3rd side of 58.15cm or 151.07 degrees and 3.93 degrees with a 3rd side of 4.93cm
What is the perimeter of a triangle when side 14.5cm is opposite angle 57 degrees and has another angle of 71 degrees?
Using the trigonometry sine rule the other sides of the triangle are 16.35cm and 13.62cm so it follows that its perimeter is 14.5+16.35+13.62 = 44.47cm
Is it possible for a triangle not to have 180 degrees?
yes try it
What are the possible angles of a triangle when an angle of 60 degrees is opposie side a which is 8 cm and when side b is 9 cm?
If you mean an angle of 60 degrees opposite a side of 8 cm and has another side called b which is 9 cm then label the angles as A B C and the opposite sides a b c. This is an ambiguous scenario in which 60 degrees is not the 'included angle' but by manipulating the trigonometrical sine rule the angles are 60 degrees, 103 degrees and 17 degrees or 60 degrees, 77 degrees and 43 degrees.
Is it possible for a triangle to have angles with measures 34 44 and 110 degrees?
A triangle's angles always total 180 degrees
