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The lengths of the 3 sides of a certain triangle are related as shown below, where n is the length of the shortest side of the triangle.

0.5n, 1.5n, 2.5n

Which of these name the lengths of the sides for another triangle, similar to the first triangle, for any value n ≥ 1?

Q: The lengths of the 3 sides of a certain triangle are related as shown below where n is the length of the shortest side of the triangle. 0.5n 1.5n 2.5n Which of these name the lengths of the sides for?

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It only has two equal lengths out of however many sides like an isosceles triangle

It is a right angle triangle and the sum of its squared sides is equal to its squared hypotenuse in accordance with Pythagoras' theorem

In geometry, the sum of the lengths of any two sides of a triangle will be a value that exceeds the length of the third side. There is nothing more specific we can say other than that. But use the link below to the related question for just a bit more information.

If the heights and bases are the same, then the triangle is half the area of the parallelogram.

Corresponding sides of similar figures are proportional.

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It only has two equal lengths out of however many sides like an isosceles triangle

The sum of the lengths of any two sides of a triangle must be greater than the third. After that, any relationship is specific to the triangle: its angles or other characteristics.

It is a right angle triangle and the sum of its squared sides is equal to its squared hypotenuse in accordance with Pythagoras' theorem

In geometry, the sum of the lengths of any two sides of a triangle will be a value that exceeds the length of the third side. There is nothing more specific we can say other than that. But use the link below to the related question for just a bit more information.

Relationship between the lengths and the measures of angles are related to theorems like the opposite side of the largest angle is the largest side two equal angles oppositee sides are also equal

Relationship between the lengths and the measures of angles are related to theorems like the opposite side of the largest angle is the largest side two equal angles oppositee sides are also equal

The Pythagerum Thyrum doesn't say anything about adding numbers. It tells how the lengths of the sides of a right triangle are related. According to the thyrum, 1, 1, and 2 can't be the lengths of the sides of a right triangle, because (1)2 + (1)2 is not equal to (2)2 .

how is an isoscelels trapezoid related to a isosceles triangle

Three triangles are: scalene, which has three sides of different lengths, isosceles, which has two sides with the same length, and equilateral, which has three sides that are all the same length. In the picture, the scalene triangle is triangle RST, the isosceles triangle is triangle XYZ, and the equilateral triangle is triangle ABC. If two sides or more sides of a triangle have a little line on them, then they are the same length. Click on the related link, "Three Triangles", to see them.

A right triangle is half of a square

I'm pretty sure it refers to the fact that a triangle, when in two dimensions, can't collapse. That is, there's no way to change the actual shape of a triangle (other than rotating or moving it) without changing the lengths of the sides.http://i.imgur.com/pfd14.png (see related links below for a clickable link)Look at the image at the above link. Notice how when the square collapses into a parallelogram, the sides still stay the same lengths, but the angles change. That's not possible with a triangle-if the angles change, so do the lengths of the sides. Therefore, a triangle is rigid.(To help visualize this better, picture yourself holding a square frame with hinges at the corners, so it can be bent. It would be easy to bend it into a parallelogram. However, picture the same, only with a triangle. It can't be done.

A triangle can be an equilateral triangle, an isosceles triangle, a scalene triangle, a right triangle, an acute triange, or an obtuse triangle.See related link below for more info on triangles