Examples of 'side lengths' in a sentence
Meaning of "side lengths"
side lengths: In geometry, side lengths refer to the measurements or distances of the sides of a polygon or a geometric figure. It is a crucial aspect when calculating the perimeter or area of shapes like triangles, rectangles, or any other polygons
How to use "side lengths" in a sentence
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side lengths
Are the side lengths of the original triangle.
And the exact same side lengths.
Add the side lengths to find the perimeter.
It remains to show that the side lengths are equal.
Similar triangles are triangles with the same angles but can have differing side lengths.
A triangle with no equal side lengths is a scalene triangle.
Now if we think back to our sides from before or side lengths.
Add up all the side lengths of the trapezoid.
Find the missing angles and side lengths.
The quadrilateral with given side lengths that has the maximum area is the cyclic quadrilateral.
Two triangles are similar if and only if their side lengths are proportional.
I measured the side lengths of Raspberry Pi and the Arduino.
The square simpulation área is assumed to have unit side lengths.
A scalene triangle has all side lengths of different measures.
Mark the three angles of the triangle with letters that correspond to the side lengths.
See also
A triangle with three unique side lengths is known as a scalene triangle.
As another example may be mentioned two FCC forms with mutually deviating side lengths.
And the radius is one of the side lengths of the triangle.
You can use this formula to find the area of a triangle using the 3 side lengths.
The table shows the relation between the side lengths of squares and their perimeters.
Pentagonal prisms have irregular cross sections, because the angles and side lengths vary.
There are no Heronian triangles whose side lengths form a geometric progression.
If you are congruent, you have similar triangles but they also have the same side lengths.
It was helpful for me to realise that the side lengths of the hexagon are 1.
For example, three side lengths uniquely define either a triangle or its reflection.
One is that the ratio between corresponding side lengths are the same.
Now, add up all three side lengths to find the perimeter of the triangle.
But we have to remember, we have to keep these side lengths the same.
For example, the angles and the side lengths of a triangle are supposed to be positive.
The angle is calculated based on the cosine rule with 3 known side lengths of a triangle.
And the exact same side lengths We know that because they're congruent.
Which of the following sets of numbers are not the side lengths of a right triangle?
In this example, the side lengths and area are integers, making it a Heronian triangle.
The spiral curve was gradually wrapped by squares with side lengths that increased proportionally.
Let three side lengths a, b, c be specified.
Start with an isosceles right triangle with side lengths of integers a, b, and c.
Figure 15 shows another possible cross-section, in this case an octagon having unequal side lengths.
These areas were farming fields, while the side lengths were canals for irrigation.
The " diameters " of a rectangle are basically the same as its side lengths.
For any triangle with side lengths a, b and C.
Let T ( a ) be a trapezoid where a is the ratio of parallel side lengths.
This screen is square, has side lengths of 10 cm and is used in reflection.
Primitive " means that the greatest common divisor of the three side lengths equals 1.
The maximum error between side lengths is amazingly less than 0.1 %.
In other words, the greatest common divisor of all the smaller side lengths should be 1.
The side lengths of the loops range from 17 mm inside to 36 mm outside.
Such an arrangement enables to make the angles and the side lengths of pentagon A ′ uniform.
The side lengths are all 2r, so the height or y-coordinate difference between the rows is √ 3r.
Got a triangle, couple side lengths.
The variables a { \ displaystyle a } and b { \ displaystyle b } are the two known side lengths.
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