Similar polygons have congruent angles and proportional sides, which mean they have the same shape but not necessarily the same size. It's important to focus on the shapes, angles, and proportions when identifying similar polygons. Frequency polygons, though a type of polygon, are related to data representation not geometric comparison.
In order to determine which polygons are similar to Polygon A, one would need to compare the shapes and proportions of the polygons.
Similar polygons have the same shape, but not necessarily the same size. They have congruent angles and proportional sides.
This concept stems from geometry, a branch of mathematics that studies shapes and spatial relationships among different shapes.
Frequency polygons are used in data representation, and they are not directly relevant to determining similarity between geometric polygons.
They are more related to statistics, a different branch of mathematics, and are used to show the distribution of a set of data, often overlaying different data sets for comparison.
Remember, when looking for similar polygons, focus on the shapes, angles, and proportions, not the size. Without seeing the actual diagrams of Polygons B, C, D, E, and F, we cannot definitively say which are similar to Polygon A.
Learn more about Similar Polygons here:
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The probable question may be:
Which type of polygons are similar polygon?
Answer:
b and d
Step-by-step explanation:
9, 7, 5, -4, -9
-8, -6, -1, 5, 8
-4, 5, -6, 7, -8
(51.68) ÷ 0.6 – 0.22
(51.68) ÷ 0.42
51.68 ÷ 0.16
32.3
Which errors did Clarise make? Check all that apply.
1. She subtracted before evaluating the exponents.
2. She evaluated inside the parentheses first.
3. She divided before she subtracted.
4. She subtracted before she divided.
5. She divided incorrectly.
Answer:
the answer is 2,and 4 and 5
Answer:
yo
Step-by-step explanation:
A,D,E
edgeeeeeeeeeeeee
THE QUESTIONS IS ON THE FILE!
Answer:
The shortest side of the larger triangle is 12 cm
Step-by-step explanation:
we know that
If two triangles are similar, then the ratio of its perimeters is equal to the scale factor
step 1
Find the perimeter of the smaller triangle
step 2
Find the scale factor
Divide the perimeter of the larger triangle by the perimeter of the smaller triangle
so
step 3
Find the length of the shortest side of the larger triangle
Multiply the shortest side of the smaller triangle by the scale factor
so