It is the same length as the corresponding side on the other triangle.
yes
The length of side A squared plus the length of side B sqaured equals the missing side of the triangle squared. So i.e. if side A is 4 and side B is 3 then 4x4 which is 16 plus 3x3 which is 9 equals 25 and the square root of 25 equals 5. So in conclusion the missing side equals 5.
180 minus two known angle = missing angle. Use Pythagoras' theorem to find its missing side.
The answer will depend on whether the length is the hypotenuse or one of the legs of the triangle.
To find the missing length of a triangle
You use the pythagorean theorem.
they are all the same length
It involves a right triangle. If a length is missing in a right triangle, you can find it out by using the other two lengths.
The length of the other side is: 28.6 cm
usually its used to find a missing angle or length of a right triangle. Of course there is more to trigonometry. any way you can use sine, cosine, and tangent, to fine the missing angle or length
The third side can be of any length in the interval (2, 128) units of length.
Pythagorean Theorem: a2 + b2= c2 where c is the hypotenuse of a right triangle. Hypotenuse is the side of a right triangle opposite to the right angle.
The sine function is used in trigonometric calculations when attempting to find missing side lengths of a right triangle. The sine of an angle in a triangle is equal to the length of the side opposite of that angle divided by the length of the hypotenuse of the triangle. Using this fact you can calculate the length of the hypotenuse if you know an angle measure and the length of one leg of the triangle. You can also calculate the length of a leg of the triangle if you know an angle measure and the length of the hypotenuse.
It is the same length as the corresponding side on the other triangle.
....It can help us find the length of the "HYPOTENUSE" easier.....The Pythagorian Theorem is used to find the missing length of one side of a triangle. A^2 + B^2 = C^2
It depends on what measure is missing.