Apothem of a regular hexagon with a side length of 3?
Let’s learn apothem of a regular hexagon with a side length of 3. The most accurate or helpful solution is served by math.tutorvista.com.
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Best solution
If n is the number of sides of a polygon and s is the length of each side of the polygon, ... = 3. Apothem of the regular hexagon is 3 feet. Polygon Angle Sum Theorem.
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Other solutions
Answer:
The area of a regular hexagon with a side length of 4.5 m and an apothem length of 3.9 m is equal to...
Anonymous at ChaCha Mark as irrelevant Undo
Answer:
1/2 apothem times perimeter is the area formula for a regular hexagon. so your are would be the perimeter...
ChaCha Mark as irrelevant Undo
Answer:
In approximate numeric terms, the area of a regular hexagon is 0.866 times the square of its smallest...
Samuel T. at ChaCha Mark as irrelevant Undo
A) 64^3 in2 B) 384^3 in2 C) 256^3 in2 D) 128^3 in2 Can somebody explain this problem? Thanks!
Answer:
The side length, s, and apothem, a, are linked by the formula a = s*sqrt(3)/2 so if s = 16, a = 16*sqrt...
Madison at Yahoo! Answers Mark as irrelevant Undo
Answer:
Area of regular polygon = (1/2)side #, side length, apothem. For your regular hexagon = 1/2*6*2*(4 sqrt...
Anonymous at ChaCha Mark as irrelevant Undo
Answer:
To find the area of a hexagon take 3 times sqrt(3)/2 multiplied by side length squared. With a 2.3 side...
Anonymous at ChaCha Mark as irrelevant Undo
Anonymous at ChaCha Mark as irrelevant Undo
Answer:
Draw a line from the center of the hexagon to the middle of one of the sides. This is the apothem.
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