You must have more information to determine what type of triangle it is. If two of the lengths are equal, it is isosceles. If all three of the lengths are equal, it is equilateral. If none of them are equal, it is scalene. It may also be a right triangle if it is isosceles or scalene.
Yes... but not of the same right triangle. A right triangle's side lengths a, b, and c must satisfy the equation a2 + b2 = c2.
A squared + b squared = c squared For a right triangle A b c side lengths For a and b legs of the triangle C hypotenuse of triangle which is the side opposite the right angle
A triangle with side a: 6, side b: 6, and side c: 6 inches has an area of 15.59 square inches.
You cannot. If the lengths of the two sides are a and b where a>=b, then all that can be said about the third side, c, is that (a - b) < c < (a + b)
Pythagoras is a formula that finds the side lengths of a right angle triangle a2+b2=c2 a= opposite side b= adjacent side c= hypotenuse
Yes... but not of the same right triangle. A right triangle's side lengths a, b, and c must satisfy the equation a2 + b2 = c2.
In a right triangle, the side lengths follow Pythagora's Theorem: a^2 + b^2 = c^2; where a and b represent the lengths of the legs and c represents the hypotenuse.
Right triangle (apex)
A squared + b squared = c squared For a right triangle A b c side lengths For a and b legs of the triangle C hypotenuse of triangle which is the side opposite the right angle
Area:A=1/2bhA=Area b=Base h=HeightPerimeter:P=a+b+cP=Perimeter a,b,c=side lengths of the triangle
A triangle with side a: 6, side b: 6, and side c: 6 inches has an area of 15.59 square inches.
It depends very much on what information is given. In the last resort, you just get a ruler and measure them!
If it weren't, it wouldn't have a hypotenuse!
Plug the side lengths into the Pythagorean theorem in place of a and b. If a2 + b2 = c2, it's a right triangle. C needs to be an integer, so c2 will be a perfect square.
That it is a right triangle with the longest side c facing the right angle.
Label the two shorter sides as A and B. Whatever their lengths are, A squared plus B squared is the longest side, C, squared.
You cannot. If the lengths of the two sides are a and b where a>=b, then all that can be said about the third side, c, is that (a - b) < c < (a + b)