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The area of an octagon with corresponding side lengths equal to 218 is about 229,466.2 units2

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How do you divide octagon into thirds?

To divide an octagon into thirds, first, identify the center point of the octagon. Then, draw three lines radiating from the center to the vertices, ensuring that each section created by the lines contains an equal area. Alternatively, you can divide the octagon into three equal sections by drawing parallel lines that correspond to the edges of the octagon, ensuring each section contains an equal number of sides or vertices.


What is the area of a 3 cm sided octagon?

If you mean the area of a regular octagon with 8 equal sides of 3 cm then by using trigonometry its area works out as 43.36 square cm rounded to two decimal places.


How do you find the area ratio and perimeter of two corresponding sides of two similar polygon?

To find the area ratio of two similar polygons, you square the ratio of their corresponding side lengths. If the ratio of the sides is ( r ), the area ratio will be ( r^2 ). The perimeter ratio of two similar polygons is simply the same as the ratio of their corresponding side lengths, ( r ). Thus, if the side length ratio is known, both the area and perimeter ratios can be easily calculated.


What statement about the area of the two figures is true when B equals D?

When B equals D, the areas of the two figures are equal if they are both measured in the same units and have the same dimensions. This means that any corresponding lengths or measurements in the figures will yield identical area calculations. Therefore, the statement that the areas are equal holds true under these conditions.


What is the area of a regular octagon with sides the length of 7 and an apothem of 10.49?

The octagon will consist of 8 isosceles angles with equal base angles of 67.5 degrees and equal sides of 9.145940754 units with an apex angle of 45 degrees opposite side 7 units. Area of regular octagon: 0.5*9.145940754^2 *sin(45)*8 = 236.5929291 square units

Related Questions

Triangles are congruent if they have the same what?

Triangles are congruent if the lengths of their corresponding sides as well as the measures of their corresponding angles are the same.


How do you divide octagon into thirds?

To divide an octagon into thirds, first, identify the center point of the octagon. Then, draw three lines radiating from the center to the vertices, ensuring that each section created by the lines contains an equal area. Alternatively, you can divide the octagon into three equal sections by drawing parallel lines that correspond to the edges of the octagon, ensuring each section contains an equal number of sides or vertices.


What is the area of a 3 cm sided octagon?

If you mean the area of a regular octagon with 8 equal sides of 3 cm then by using trigonometry its area works out as 43.36 square cm rounded to two decimal places.


Is the area of a square or octagon larger?

The answer depends on their sizes! A small square will have a smaller area but a huge square will have a bigger area. Do the two shapes have equal sides, apothems, diagonals? Also, a square is a regular shape, what about the octagon?


How do you find the area ratio and perimeter of two corresponding sides of two similar polygon?

To find the area ratio of two similar polygons, you square the ratio of their corresponding side lengths. If the ratio of the sides is ( r ), the area ratio will be ( r^2 ). The perimeter ratio of two similar polygons is simply the same as the ratio of their corresponding side lengths, ( r ). Thus, if the side length ratio is known, both the area and perimeter ratios can be easily calculated.


How do you find the square feet in an octagon?

Assuming it's an octagon with equal sides (s = length of one side in feet) the formula is approximately: Area = 4.8284*(s2)


What statement about the area of the two figures is true when B equals D?

When B equals D, the areas of the two figures are equal if they are both measured in the same units and have the same dimensions. This means that any corresponding lengths or measurements in the figures will yield identical area calculations. Therefore, the statement that the areas are equal holds true under these conditions.


What is the area of a regular octagon with sides the length of 7 and an apothem of 10.49?

The octagon will consist of 8 isosceles angles with equal base angles of 67.5 degrees and equal sides of 9.145940754 units with an apex angle of 45 degrees opposite side 7 units. Area of regular octagon: 0.5*9.145940754^2 *sin(45)*8 = 236.5929291 square units


A regular of octagon of 24 cm?

A regular octagon is a polygon with 8 sides of equal length. To find the area of a regular octagon with a side length of 24 cm, we can use the following formula: Area = (8 × side^2) / (4 × tan(π/8)) where side = 24 cm Plugging in the value, we get: Area = (8 × 24^2) / (4 × tan(π/8)) Area ≈ 736.44 cm^2 So, the area of the regular octagon is approximately 736.44 square centimeters.


What is a ratio of corresponding side lengths are proportional?

A ratio of corresponding side lengths being proportional means that the lengths of sides from two similar geometric figures have a consistent relationship. For instance, if two triangles are similar, the ratio of the lengths of their corresponding sides is the same across all three pairs of sides. This proportionality allows for the use of scale factors in calculations involving the figures, such as area and perimeter. Thus, if one triangle has sides of length 3, 4, and 5, and the similar triangle has sides of length 6, 8, and 10, the ratio of corresponding sides is 1:2.


What is the area of an octagon that has a side length of 2.45m?

The area of an octagon that has a side length of 2.45m is about 29m2


Regular octagon with apothem of 12?

Placing a question mark at the end of a phrase does not make it a sensible question. Try to use a whole sentence to describe what it is that you want answered.Yes, such an octagon can exist but it is not clear whether you want the lengths of its sides, its perimeter, or its area, or the radius of the circumcircle!