If the sum of the squares of the shortest two sides is equal to the third squared then it is a right triangle. Examples are 3,4,5 and 5,12,13 and 7,24,25 and multiples of these.
If you mean lengths of 33 by 56 by 65 then the given dimensions will form a right angle triangle.
A scalene triangle CAN also be a right triangle. For a triangle to be scalene, all 3 sides must be of different lengths. If you draw a triangle with a 90 degree right angle (ie. a right triangle) you will see that it's very easy for the sides to be unequal lenghts.
A triangle with those measurements would just form a straight line.
This is merely a doubling of the 5-12-13 triangle. The sides are 10 and 24 ft.
Yes, that is certainly possible.
If you mean lengths of 33 by 56 by 65 then the given dimensions will form a right angle triangle.
A scalene triangle CAN also be a right triangle. For a triangle to be scalene, all 3 sides must be of different lengths. If you draw a triangle with a 90 degree right angle (ie. a right triangle) you will see that it's very easy for the sides to be unequal lenghts.
To determine which sets of string lengths form a right triangle, you can use the Pythagorean theorem, which states that for three lengths (a), (b), and (c) (where (c) is the longest side), the equation (a^2 + b^2 = c^2) must hold true. You can check each set of lengths by squaring the two shorter lengths and seeing if their sum equals the square of the longest length. Any set that satisfies this condition forms a right triangle.
A triangle with those measurements would just form a straight line.
This is merely a doubling of the 5-12-13 triangle. The sides are 10 and 24 ft.
Pythagorean thm: a2+b2=c2 72+ 142= 49+196=245 182= 324 Therefore NO; not a rt triangle
Yes, that is certainly possible.
The pathagoren theorm states that a2+ b2 = c2. If you put your lenghts into the equation and it comes out true (100=100), then the triangle is a right trianlge. If it is a false equation (100=30), then it is not a right triangle. Where a = lenght of leg 1, b = lenght of leg 2, and c = lenght of hypotenuse.
he came up with the Pythagoras theorem: a2+b2=c2 a and be are the lenghts of a triangle and c is the hypotenuse (the longest side of a right triangle) he also said learn the answer to a problem gives a new question.
They are the "legs" of the triangle.
Measure the length of each side.Add the lenghts together.
It's 6,40312. 4²+5²= hypotenuse ² 16+25=hypotenuse ² 41=hypotenuse ² |√ 6,40312=hypotenuse