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Question
Find the area of the hexagon.
(1 point)
Responses
25 U^2
25 U^2
30 u^2
30 u^2
40 u^2
40 u^2
60 u^2
3 answers
40 u^2
wrong
Apologies for the error. Let's go through the calculation to find the area of the hexagon.
A regular hexagon can be divided into 6 equilateral triangles. The area of each equilateral triangle can be calculated as (s^2 * sqrt(3))/4, where s is the side length of the hexagon.
Given that the side length of the hexagon is equal to U, the area of each equilateral triangle is (U^2 * sqrt(3))/4. Multiplying this by 6 gives us the total area of the hexagon.
Therefore, the correct answer should be: 3U^2 * sqrt(3)
I hope this helps!
A regular hexagon can be divided into 6 equilateral triangles. The area of each equilateral triangle can be calculated as (s^2 * sqrt(3))/4, where s is the side length of the hexagon.
Given that the side length of the hexagon is equal to U, the area of each equilateral triangle is (U^2 * sqrt(3))/4. Multiplying this by 6 gives us the total area of the hexagon.
Therefore, the correct answer should be: 3U^2 * sqrt(3)
I hope this helps!
5 answers