One is the hypotenuse times the sine of one acute angle, the other, the hypotenuse times the sine of the other acute angle (or the cosine of the first).
No. Given a triangle with only the right angle and the hypotenuse, you cannot calculate the other sides nor the other angles.
If it has no right angles, it is not a right triangle and therefore you cannot name a hypotenuse of that triangle. Which implies you cannot find that side's measure.
If it's a right angle triangle then the other 2 angles areacute
The hypotenuse only is not sufficient to determine the area of a right triangle, unless the triangle is stated to be isosceles, or there is some other information that allows determination of the length of a side in addition to the hypotenuse. The area of a right triangle with a given hypotenuse only approaches zero as one of the two acute angles approaches zero degrees.
A triangle with an hypotenuse has a right angle that measures 90 degrees and two other acute angles,
If it has no right angles, it is not a right triangle and therefore you cannot name a hypotenuse of that triangle. Which implies you cannot find that side's measure.
No. Given a triangle with only the right angle and the hypotenuse, you cannot calculate the other sides nor the other angles.
In a right angle triangle the side which is opposite to the right angle is the hypotenuse.
If it has no right angles, it is not a right triangle and therefore you cannot name a hypotenuse of that triangle. Which implies you cannot find that side's measure.
First of all, you have to make sure that it's a RIGHT triangle. That means that one of the angles in the triangle is 90 degrees. If not, then it's not a right triangle, and it doesn't have a hypotenuse. If it IS a right triangle, then the longest side is the hypotenuse.
You can't as there is no hypotenuse in an equilateral triangle. The hypotenuse is the side of a triangle which is opposite a right angle (90°); all angles in an equilateral triangle are 60°.
If it's a right angle triangle then the other 2 angles areacute
When it is an isosceles right angled triangle: with angles that are 90-45-45.
The hypotenuse only is not sufficient to determine the area of a right triangle, unless the triangle is stated to be isosceles, or there is some other information that allows determination of the length of a side in addition to the hypotenuse. The area of a right triangle with a given hypotenuse only approaches zero as one of the two acute angles approaches zero degrees.
Angles are acute, not sides.
A triangle with an hypotenuse has a right angle that measures 90 degrees and two other acute angles,
then the triangle is not a right trangle and has angles that are not 90 degrees.