Asked By: Aaron Bennett Date: created: Oct 23 2020

## How do you know if 3 sides make a right triangle

Answered By: Kyle Williams Date: created: Oct 23 2020

To check if the sides are a right triangle, check if the sum of the squares of the two smaller sides equals the length of the square of the longest side.

In other words, check if it works with the Pythagorean theorem: Does 32+42 equal 62 ?.

Asked By: Peter Reed Date: created: Jan 11 2021

## Is a triangle with sides 3cm 4 cm and 5cm always a right-angled triangle

Answered By: George Watson Date: created: Jan 14 2021

Is triangle (c) right-angled? The whole numbers 3, 4, 5 are called a Pythagorean triple because 3² + 4² = 5². A triangle with sides of length 3cm, 4cm and 5cm is right-angled.

Asked By: Louis Harris Date: created: May 22 2021

## Does 4 5 6 make right triangles

Answered By: Jacob Smith Date: created: May 23 2021

The three numbers 4, 5, 6 make a Pythagorean Triple (they could be the sides of a right triangle).

Asked By: Noah Clark Date: created: Aug 28 2020

## Does 5 6 7 make right triangles

Answered By: Miles Jenkins Date: created: Aug 29 2020

Therefore in this problem 7 is the larger length and should be the hypotenuse, and 5 and 6 should be the lengths of the other two sides. Calculating: √( 52+62) = √(25+36) = √61=7.82 ≠ 7 , Therefore this is not a right angle triangle based on the Pythagorean theorem. If statement is true, then it is a right triangle.

Asked By: Roger Powell Date: created: Jun 04 2021

## Is it possible to have a triangle with the following sides 3cm 4cm 5cm prove

Answered By: David Nelson Date: created: Jun 05 2021

YES, IT’S POSSIBLE! If the largest among the three sides of a triangle is lesser than the sum of the others, then it’ll be possible to draw the triangle. Here, in 3 cm, 4 cm, 5 cm, 5 cm is the largest. And it seems that 5 < 3 + 4 ⇒ 5 < 7. So we can draw the triangle.

Asked By: Matthew Powell Date: created: May 01 2020

## Can 4 cm 5 cm and 6 cm be the sides of a right triangle

Answered By: Carter Edwards Date: created: May 04 2020

Hence, the three sides will not form a right angle triangle.

Asked By: Harold Hall Date: created: Jun 20 2021

## How do you work out the longest side of a right angled triangle

To calculate the length of a side on a right-angled triangle when you know the sizes of the other two, you need to use Pythagoras’ Theorem. Pythagoras’ Theorem says that, in a right angled triangle: The square of the hypotenuse is equal to the sum of the squares on the other two sides.

Asked By: Diego Evans Date: created: May 25 2021

## What kind of triangle is a 3 4 5 triangle

Answered By: Raymond Bennett Date: created: May 27 2021

right triangleA 3-4-5 right triangle is a triangle whose side lengths are in the ratio of 3:4:5. In other words, a 3-4-5 triangle has the ratio of the sides in whole numbers called Pythagorean Triples.

Asked By: Oswald Walker Date: created: Apr 20 2021

## What 3 numbers make a right triangle

Answered By: Luke Price Date: created: Apr 20 2021

Pythagorean Triples The largest length is always the hypotenuse. If we were to multiply any triple by a constant, this new triple would still represent sides of a right triangle. Therefore, 6, 8, 10 and 15, 20, 25, among countless others, would represent sides of a right triangle.

Asked By: Nicholas Hughes Date: created: Sep 06 2020

## What do the 3 sides of a triangle add up to

Answered By: Isaiah Thompson Date: created: Sep 09 2020

No matter how you position the three sides of the triangle, the total degrees of all interior angles (the three angles inside the triangle) is always 180°. This property of a triangle’s interior angles is simply a specific example of the general rule for any polygon’s interior angles.

Asked By: Jackson Harris Date: created: Jun 16 2021

## What are the 3 sides of a right triangle

Answered By: Norman Flores Date: created: Jun 17 2021

In a right triangle, the hypotenuse is the longest side, an “opposite” side is the one across from a given angle, and an “adjacent” side is next to a given angle.

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