A2 + B2 = C2 Therefore, 102 + 242 = 100 + 576 = 676=(C2) and C = (sqrt 676) = 26
The missing length is called the hypotenuse.
To find the missing side length of a triangle with sides 21 and 35, we can use the Pythagorean theorem if it's a right triangle. However, if the triangle is not specified as a right triangle, we cannot determine the missing side without additional information, such as the angle between the two sides or whether it is an isosceles triangle. Therefore, more context is needed to calculate the missing side length accurately.
The area of a right angled triangle would be .5 * length *width where the length is the height of the triangle. To find the height of the triangle, take the sine of 45 degrees, which is the degree of the angles other than the 90 degrees, and multiply it by the length of one of the two equal sides. The width of the triangle is the length of the bottom side.
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.
To determine the length of the missing side B in a triangle, we need more information about the triangle, such as whether it is a right triangle or the length of the third side. If the triangle is a right triangle, we could apply the Pythagorean theorem. If it's not a right triangle, we would need the measure of the included angle or additional side lengths to make a calculation. Without this information, the length of side B cannot be determined.
The area of any triangle is 1/2 of (length of the base) multiplied by (the height).Perhaps you can handle it from there.
The square of the length of the base plus the square of the length of the height will equal the square of the length of the hypotenuse of your right triangle, per Pythagoras. Square the hypotenuse, subtract the square of the height, and then find the positive square root of that and you'll have the base of your right triangle.
To find the missing side length of a triangle with sides 21 and 35, we can use the Pythagorean theorem if it's a right triangle. However, if the triangle is not specified as a right triangle, we cannot determine the missing side without additional information, such as the angle between the two sides or whether it is an isosceles triangle. Therefore, more context is needed to calculate the missing side length accurately.
The length of the hypotenuse of a right triangle with a 13 cm base and a 6 cm height is 14.32 cm
The length of the hypotenuse of a right triangle that has a base of 3 feet and a height of 12 feet is: 12.37 feet.
The area of a right angled triangle would be .5 * length *width where the length is the height of the triangle. To find the height of the triangle, take the sine of 45 degrees, which is the degree of the angles other than the 90 degrees, and multiply it by the length of one of the two equal sides. The width of the triangle is the length of the bottom side.
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.
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 area of any triangle is1/2 of (the length of the triangle's base) times (the triangle's height).
To determine the length of the missing side B in a triangle, we need more information about the triangle, such as whether it is a right triangle or the length of the third side. If the triangle is a right triangle, we could apply the Pythagorean theorem. If it's not a right triangle, we would need the measure of the included angle or additional side lengths to make a calculation. Without this information, the length of side B cannot be determined.
The area of any triangle is 1/2 of (length of the base) multiplied by (the height).Perhaps you can handle it from there.
An equilateral triangle hasn't a hypotenuse; hypotenuse means the side opposite the right angle in a right triangle. An equilateral triangle has no right angles; rather all three of its angles measure 60 degrees. Knowing the length of the hypotenuse of a right triangle does not give enough information to determine the triangle's height. But the length of a side (which is the same for every side) of an equilateral triangle is enough information from which to calculate the height of that triangle. The first way is simply to use the formula that has been developed for this purpose: height = (length X sqrt(3)) / 2. But you can also use the geometry of right triangles to solve for the height. That is because you can bisect the triangle with a vertical line from the top vertex to the center of the base. The length of that line, which splits the equilateral triangle into two right triangles, is the height of the equilateral triangle. We know a lot about each right triangle formed by bisecting the equilateral triangle: * - The hypotenuse length is the length of the equilateral triangle's side. * - The base length is half the length of the hypotenuse. * - The angle opposite the hypotenuse is 90 degrees. * - The angle opposite the vertical is 60 degrees (the measure of every angle of any equilateral triangle). * - The angle opposite the base is 30 degrees (half of the bisected 60-degree angle). * - (Note that the sum of the angles does equal 180 degrees, as it must.) Now to solve for the height of a right triangle. There are a few ways. For labeling, let's let h=height of the equilateral triangle and the vertical side of the right triangle; A=every angle of the equilateral triangle (each 60o); s=side length of any side of the equilateral triangle and thus the hypotenuse of the right triangle. Since the sine of an angle of a right triangle is equal to the ratio of the opposite side divided by the hypotenuse, we can write that sin(A) = h/s. Solving for h, we get h=sin(A)/s. With trig tables you can now easily find the height.
That for any right angle triangle the length of its hypotenuse when squared is equal to the of length of the base when squared plus the length of the height when squared:- a2+b2 = c2 where a and b are the base and the height of the triangle and c is its hypotenuse.