Right triangle, hypotenuse length 52, how long is the long side and how long is the width of each ?

The right angle triangle is 90 degrees, the short side is 60 degrees, the long side is 30 degrees, find the length of the right angled side?

The opposite side of the 30-degree angle is 1 2 of the hypotenuse

According to the Pythagorean theorem, hypotenuse squared - short side squared = another hypotenuse.

Your question sounds related to the size of the TV.

45 inches cm.

50 inches 127 cm.

55 inches cm.

60 inches cm.

70 inches cm.

100 inches 254 cm.

The above ** is the size of the TV that is more often seen,But there are many varieties of TVs on the market at present,There are many strange sizes coming out,For example, Changhong and38Inch rear projection, etc.,The calculation method is the same as above。 However, the nominal number in the model of some color TVs is not necessarily the size of the TV,It should be noted here。 When using this table, you should be flexible, considering that different brands of TVs have different enclosure sizes, and you need to make reasonable judgments based on the actual situation.

The formula for converting the size of a TV set is as follows:

Diagonal Dimension* or (Diagonal Dimension*

14 inches diagonally long centimeters, long side length centimeters, short side length centimeters, aspect ratio of 4:3;

17 inches diagonally long centimeters, long side length centimeters, short side length centimeters, aspect ratio of 4:3;

19 inches diagonally long centimeters, long side length centimeters, short side length centimeters, aspect ratio of 4:3;

21 inches diagonally long centimeters, long side length centimeters, short side length centimeters, aspect ratio of 4:3;

25 inches diagonally long centimeters, long side length centimeters, short side length centimeters, aspect ratio of 4:3;

29 inches diagonally long centimeters, long side length centimeters, short side length centimeters, aspect ratio of 4:3;

34 inches diagonally long centimeters. The long side is centimeter long, the short side is centimeter long, and the aspect ratio is 4:3;

The 37-inch diagonal is centimeters long and has two aspect ratios, 16:9 and 4:3.

16:9 long side length cm, short side length cm;

4:3 long side length cm, short side length cm;

The 40-inch diagonal is centimeters long, and there are two aspect ratios, 16:9 and 4:3.

16:9 long side length cm, short side length cm;

4:3 long side length cm, short side length cm;

The 42-inch diagonal is centimeters long, and the aspect ratio is available in two 16:9 and 4:3 ratios.

16:9 long side length cm, short side length cm;

4:3 long side length cm, short side length cm;

The 45-inch diagonal is centimeters long and has two aspect ratios, 16:9 and 4:3.

16:9 long side length cm, short side length cm;

4:3 long side length cm, short side length cm;

The 47-inch diagonal is centimeters long, and there are two aspect ratios, 16:9 and 4:3.

16:9 is 104 cm long on the long side and cm long on the short side;

4:3 long side length cm, short side length cm;

The 49-inch diagonal is centimeters long, and there are two aspect ratios, 16:9 and 4:3.

16:9 long side length cm, short side length cm;

4:3 long side length cm, short side length cm;

When 54 cm is the length of the hypotenuse, the length of the hypotenuse is 54 cm, and when the length of the bending key is 54 cm of the corner edge, the length of the hypotenuse is 54 and the length of the number 2 cm.

The Pythagorean Theorem (also known as: Pythagorean Theorem, Pythagorean Theorem) is a basic geometric theorem, which was first proposed and proved by the Pythagorean school in ancient Greece (6th century BC) and first proposed by Shang Gao in China (Zhou Dynasty).

The Pythagorean theorem refers to the sum of the squares of the two right-angled side lengths of a right-angled triangle (known as the hook length and the strand length) equal to the square of the hypotenuse (the ancient chord length).

When the brigade is missing 54 cm for the hypotenuse length, the hypotenuse length is 54 cm.

When 54 cm is the length of the corner corner, the length of the hypotenuse is 54 2 centimeters.

Summary. The specific calculation process is as follows.

Right triangle, 40 on the short side, 95 on the long side, ask what is the length of the hypotenuse.

The specific calculation process is as follows.

According to the Pythagorean theorem, the sum of the squares of two right-angled sides is equal to the square of the hypotenuse.

So the hypotenuse (40 40+95 95) 10625 103 cm.

Make the two right-angled edges A, B, and hypotenuse respectively.

is the square of cc = the square of a + the square of b.

c= (square of a next to the branch + square of b).

I'm sorry I only know the male fierce rubber type].

Solution: Let the side length of the unknown triangle be x, then.

59-40＜x＜59+40

19＜x＜99

Summary. The hypotenuse length of this right triangle is about. According to the Pythagorean theorem, the sum of the squares of the two right-angled sides of a right-angled triangle is equal to the squares of the hypotenuses.

Therefore, the hypotenuse length can be calculated using the following formula: hypotenuse length = 575 +455 ) where , represents the open square sign. Substituting the specific values into the formula to calculate, there are:

Hypotenuse length = 575 +455 ) 330625 + 207025) 537650 Therefore, the hypotenuse length of this right triangle is approx.

The hypotenuse of the right triangle is about the length of the roll instead. According to the Pythagorean theorem, the sum of the squares of the two right-angled sides of a right-angled triangle is equal to the squares of the hypotenuses. Therefore, the hypotenuse length can be calculated using the following formula:

Hypotenuse long denier burn = 575 +455 ) where represents the open square symbol. Substituting the specific values into the formula, there is: hypotenuse length = 575 +455 ) 330625 + 207025) 537650 Therefore, the hypotenuse length of the right triangle is about .

How to calculate the square of 575 and the square of 455.

To calculate the square of 575 and the square of 455, one of the following two methods can be used: the square of 575 is 575 575 = 330625, and the square of 455 is 455 455 = 207025. Therefore, the sum of the squares of 575 and the squares of 455 is:

575 +455 = 330625 + 207025 = 537650 Therefore, the sum of the squares of 575 and the squares of 455 is 537650.

Short side = long side * tan5 = 180 tan5 =

Hypotenuse = long side cos5=180 cos5=

Summary. Right triangle, two right angles are equal to 50, how long is the hypotenuse?

This is here to help you figure out the steps to solve the problem.

That's the answer to the hypotenuse length.

What is the unit of 50 in the question you gave? There is no unit in the title!

Summary. The Pythagorean theorem, is a basic geometric theorem that states that the sum of the squares of the two right-angled sides of a right-angled triangle is equal to the square of the hypotenuse. In ancient China, the right triangle was called the Pythagorean shape, and the smaller of the right-angled sides was the hook, the other long right-angled side was the strand, and the hypotenuse was the chord, so this theorem was called the Pythagorean theorem, and some people called the Shanggao theorem.

The Pythagorean theorem now has about 500 ways to prove it, making it one of the most provable theorems in mathematics. The Pythagorean theorem is one of the important mathematical theorems discovered and proven by mankind in the early days, one of the most important tools for solving geometric problems with algebraic ideas, and one of the links between numbers and shapes. In China, Shang Gao during the Zhou Dynasty proposed a special case of the Pythagorean theorem of "Pythagorean three, four strings, five".

In the West, the Pythagoreans of ancient Greece in the 6th century BC were the first to propose and prove this theorem, and they used the deductive method to prove that the square of the hypotenuse of a right triangle is equal to the sum of the squares of two right angles.

A right triangle with a long side of 53 cm, a short side of 40 cm, and a hypotenuse of how much.

Can you hurry up. Hello dear, I'm glad to answer for you: according to the Pythagorean theorem, hypotenuse = 66cm, thank you.

The Pythagorean theorem, a basic geometric theorem, states that the sum of the squares of the two right-angled trembling edges of a right-angled triangle is equal to the square of the hypotenuse. In ancient China, the right-angled triangle Yanxin was called the Pythagorean shape, and the smaller of the right-angled sides was the hook, and the other long right-angled side was the strand, and the hypotenuse was the chord, so this theorem was called the Pythagorean theorem, and some people also called the Shanggao theorem. There are about 500 ways to prove the Pythagorean theorem, which is one of the theorems with the most proof methods among mathematical theorems.

The Pythagorean theorem is one of the important mathematical theorems discovered and proven by mankind in the early days, one of the most important tools for solving geometric problems with algebraic ideas, and one of the links between numbers and shapes. In China, Shang Gao during the Zhou Dynasty proposed a special case of the Pythagorean theorem of "Pythagorean three, four strings, five". In the West, the Pythagoreans of ancient Greece in the 6th century BC were the first to propose and prove this theorem, and they used the deductive method to prove that the square of the hypotenuse of a right triangle is equal to the sum of the squares of two right angles.