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Firlakuza [10]
3 years ago
9

All points on a circle’s circumference are of equal length from the center of the circle. Which of the following is the name of

the line segment that joins the center of the circle to any point on its circumference?
1.) Diameter
2.) Circumference
3.) Radius
4.) Angle
Mathematics
2 answers:
Lerok [7]3 years ago
7 0
3.) Radius
I hope this helps:)
Contact [7]3 years ago
6 0

Answer:

The correct answer is option 3.

Step-by-step explanation:

In the area of geometry, a circle is composed of points located next to each other. The line that joins any of these points with the center of the circle is called Radius.

All the radius of a circle have the same measure, that is, take the point you take, if you go to the center it will always measure the same.

Its measure is half the diameter. The diameter is what joins one point with another, always passing through the center.

Given this information, we can say that the correct answer is option 3.

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How would you go about finding the area and perimeter of a composite figure?
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Explanation:

The area is the sum of the areas of the non-overlapping parts. The figure is called "composite" because it is composed of figures whose area formulas you know. Decompose the figure into those, find the area of each, then sum those areas to find the area of the whole.

<u>For example</u>

If the figure consists of a rectangle and semicircle, find the areas of each of those. Then add the areas together to find the total area.

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Likewise, the perimeter of a composite figure will be the sum of the "exposed" perimeters of the parts. (Some edges of the figures making up the composition will be internal, so do not count toward the perimeter of the composite figure.)

<u>For example</u>

If the curved edge of the semicircle of the figure described in the example above is part of the perimeter, then its length will be half the circumference of a circle. If the straight edge of the semicircle is "internal" and not a part of the perimeter, its length (the diameter of the semicircle) may need to be partially or wholly subtracted from the perimeter of the rectangle, depending on the actual arrangement of the composite figure. In other words, add up the lengths of the edges that "show."

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<em>Additional comments</em>

In the above, we have described how to add the areas of parts of the figure. In some cases, it can be easier to identify a larger figure, or one that is more "complete", then subtract the areas of the parts that aren't there. For example, an L-shaped figure can be decomposed into two rectangles. Or it can be decomposed into a larger rectangle covering the entire outside dimensions, from which a smaller rectangle is subtracted to leave the L-shape. Depending on how dimensions are shown, one computation or the other may be easier.

Likewise, for the purposes of computing the perimeter, lines of the figure may be rearranged in any convenient way, as long as their total length doesn't change. The L-shape just described will have a perimeter exactly equal to the perimeter of the rectangle that encloses its outside dimensions, for example. You can see this if you move the two lines forming the concave edges.

Familiarity with area formulas can help with area. For example, you know that the area of a triangle is the same as that of a rectangle half the height. Likewise, the area of a trapezoid is the area of a rectangle with the same height and a width equal to the midline of the trapezoid.

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