In order to be sure of the measurements of the triangle we're dealing with,
we need to have either
-- the length of two sides and the size of the angle between them
or
-- the size of two angles and the length of the side between them
or
-- the lengths of all three sides.
If we don't have that much information, then there are always a huge number
of different triangles that could have the information we are given.
If you only know that the triangle has an angle of 45 degrees, then there's no
way to find the length of any sides, and that's how you answer the problem.
The study is called trigonometry.
A triangle with a right angle and different lengths for sides is a right, scalene triangle.
The only triangle that has a hypotenuse is a right-triangle. The hypotenuse is the side opposite the right angle, so the angle is always 90 degrees. In this case, if you're just finding the angle then you don't need to know what the side lengths are.
If you have the lengths of all three sides than ÐA = cos-1[(b2 + c2 - a2)/2bc] where a, b and c are the lengths of the sides and A is the angle opposite side a.
If its a right angle triangle then its side lengths could be 3, 4 and 5
right angle triangle
If those are the lengths of the triangle's sides, then you have a "right" triangle. The angle opposite the 5-inch side is a 90-degree angle.
draw triangle that has sides of lengths 3.6cm and 5.2cm and a 42* angle between these two sides
A triangle with no right angle and sides of different lengths is a scalene triangle.
Not enough information has been given to solve this problem.
i depends of the lengths of the sides
No because the given lengths don't comply with Pythagoras' theorem for a right angle triangle.