(base x height) / 2
Yes the given dimensions complies with Pythagoras' theorem for a right angle triangle.
In a right triangle, the side opposite the given acute angle is the one that does not touch the angle and is directly across from it. The adjacent side is the one that is next to the angle and forms part of the angle along with the hypotenuse. To identify these sides, visualize the triangle and label the right angle, the acute angle, and then observe which sides are opposite and adjacent to the acute angle.
The two shorter sides are the legs.
Yes because the given dimensions comply with Pythagoras; theorem for a right angle triangle.
A triangle with a right angle and different lengths for sides is a right, scalene triangle.
Given the reference perspective of a specific angle the sides are are the adjacent sides and the opposite side If we have a right triangle the longest side (opposite the right angle) is the hypotenuse.
Yes the given dimensions complies with Pythagoras' theorem for a right angle triangle.
It depends on the details of the specific triangle.
The two shorter sides are the legs.
a triangle with two sides the same length and no right angle
Yes because the given dimensions comply with Pythagoras; theorem for a right angle triangle.
A triangle with a right angle and different lengths for sides is a right, scalene triangle.
It is simply a right angle triangle but if the sides were the same then it is an isoceles right angle triangle
Yes because the given dimensions complies with Pythagoras' theorem for a right angle triangle.
A rectangle has four sides whereas a right angle triangle has only three sides.
Other than the diagonal side of the right triangle, the other two sides make a perpendicular right angle triangle. The right angle is 90 degrees
With Pythagoras' theorem or trigonometry depending on the information you are given.