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Q: What is the perimeter of a triangle whose side lengths are x2 4 2x-1 and 5x?
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Related questions

What is the sum of side lengths of a triangle?

That number is called the "perimeter" of the triangle.


Formula of perimeter of isosceles triangle?

Lengths of: equal side+equal side+base = perimeter


What is the formula for the perimeter of a equilateral triangle?

Add the lengths of each side together to get the perimeter.


How does doubling the side lengths of a triangle affect its perimeter?

If the length of each side is doubled, then the perimeter is also doubled.


What is the perimeter of a triangle whose sides measure 6 8 and 10 inches?

6+8+10=24The perimeter of the triangle is 24 inchesThe perimeter is all the side lengths added up, so that triangle would have a perimeter of 24 inches.6+8+10=24 inches


How does tripling the side lengths of a triangle affect it's perimeter?

The perimeter changes and doubles as well.


What is the formula for perimeter of a right triangle when one side is missing?

Surely you know how to find the third side of a right triangle, when you know the lengths of the other two. Find it, and then add up the lengths of the three sides to get the perimeter.


How many distinct equilateral triangles with a perimeter of 60 units have integer side lengths?

There is only one equilateral triangle with a perimeter of 60 units. Its side lengths are integers.


What is an example of perimeter?

A triangle has side lengths of 3, 4, and 5. The perimeter is 12 total. Perimeter is the total length of the outside of the object.


One of two numbers that can be both the area and perimeter of a triangle whose side lengths are a pythagorean triple?

For the 6:8:10 triangle, area = perimeter = 24. Also, for the 5:12:13 triangle, area = perimeter = 30. Whether these are indeed the only examples I am not sure. That would take some proving.


One of 2 numbers that can be both the area and perimeter of a triangle whose side lengths are a Pythagorean triple?

For the 6:8:10 triangle, area = perimeter = 24. Also, for the 5:12:13 triangle, area = perimeter = 30. Whether these are indeed the only examples I am not sure. That would take some proving.


How do you find the perimeter of a triangle with perpendicular height?

The height of a triangle alone is not enough information to find the perimeter. You need some angle measures or side lengths.