The Area Of The Regular Pentagon Is 6.9 Cm2. A Regular Pentagon Has An Apothem With Length 1.38 Centimeters And An Area Of 6.9 Centimeters Squared. What Is The Perimeter? 2 Cm 5 Cm 10 Cm 20 Cm

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The Area Of The Regular Pentagon Is 6.9 Cm2. A Regular Pentagon Has An Apothem With Length 1.38 Centimeters And An Area Of 6.9 Centimeters Squared. What Is The Perimeter? 2 Cm 5 Cm 10 Cm 20 Cm. What we have to do is to determine its perimeter. We are given the area as 6.9 cm^2.

Area of a Pentagon
Area of a Pentagon from www.worksheetsplanet.com

6.9/ 5=1.38cm^2 we set one of the sides is equal to x cm. 6.9 = (5 * s^2) / (4 * tan (36)) 5. An example of a regular.

This Is Determined By First Calculating The Length Of One Side Using The Area Formula And Then Multiplying That Length By The Number Of Sides (5).


What we have to do is to determine its perimeter. S^2 = (6.9 * 4 * tan (36)) / 5. 6.9 = (5 * s^2) / (4 * tan (36)) 5.

6.9/ 5=1.38Cm^2 We Set One Of The Sides Is Equal To X Cm.


We are given the area as 6.9 cm^2. [solved] the area of the regular pentagon is 6.9 cm². 1/2 * x* 1.38=1.38 1/2 x=1 triangle area.

In This Problem, The Area Of The Pentagon Is Centimeters Square.


2 cm 5 cm 10 cm 20 cm So, we can set up the equation: Given the area of the pentagon is 6.9cm2, we can first rearrange the formula to solve for s:

Solve The Square Outer Of The Following By Long Division Method 5.774409 Arrange The Following Rational Numbers In Descending Order:


Therefore, the perimeter of the regular pentagon is 10cm. Divide the regular pentagon into five triangles of equal area. To solve the problem, first, we must calculate the length of a single.

Therefore, The Correct Answer Is 10.


An example of a regular. Now, we can solve for s: The apothem of the regular pentagon is approximately 5.29 cm 1 divide the regular pentagon into 5 parts 2 calculate the angle of each part:

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