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What is the area of a hexagon with a perimeter of 12 units?
The area of a hexagon with a perimeter of 12 units is about 10.4 units2
What is the area of hexagon?
(3x2 √3) / 2 Where x is the length of a side, given that the hexagon is a regular hexagon. However, if the hexagon is is not regular, you will have to find the area of the two trapeziums within the hexagon, find the area of them, and add them together.
The diagram below shows a rectangle inside a regular hexagon the apothem of the hexagon is 15.59unit what is the area of the shaded region?
To find the area of the shaded region, we first need to calculate the area of the regular hexagon using the formula ( A_{hexagon} = \frac{3\sqrt{3}}{2} \times a^2 ), where ( a ) is the apothem. Given that the apothem is 15.59 units, the area of the hexagon is approximately ( A_{hexagon} = \frac{3\sqrt{3}}{2} \times (15.59)^2 \approx 610.23 ) square units. The area of the rectangle must be determined separately, and the area of the shaded region is found by subtracting the rectangle's area from the hexagon's area. Without the dimensions of the rectangle, the exact area of the shaded region cannot be calculated.
What is a formula to find the area of a regular hexagon?
It is (3*sqrt(3)*s^2)/2 square units where the length of a side is s units long.
If s8 inches and a4 root 3 find the area of the regular hexagon round the answer to one decimal?
The answer depends on what the lengths s and a are meant to represent.
What is the area of a regular hexagon with side lengths of 8 cm?
The area of a regular hexagon with side lengths of 8cm is about 166.3cm2
What is the area of a regular hexagon with side lengths of 12 cm?
what is the area of a regular hexagon with sides lengths of 12 inches long
What is the area of a hexagon with a perimeter of 12 units?
The area of a hexagon with a perimeter of 12 units is about 10.4 units2
What is the area of a regular hexagon with a side length of 2 centimeter and an apothem length of 10.4 centimeters?
Such a hexagon is impossible. A regular hexagon with sides of 2 cm can have an apothem of sqrt(3) cm = approx 1.73.It seems you got your question garbled. A regular hexagon, with sides of 2 cm, has an area of 10.4 sq cm. If you used your measurement units properly, you would have noticed that the 10.4 was associated with square units and it had to refer to an area, not a length.
What is the area of a regular hexagon with a perimeter 120m?
The area of a regular hexagon with a perimeter 120m is about 1039.2m2
What is the area of hexagon?
(3x2 √3) / 2 Where x is the length of a side, given that the hexagon is a regular hexagon. However, if the hexagon is is not regular, you will have to find the area of the two trapeziums within the hexagon, find the area of them, and add them together.
What is the area of a regular hexagon with side length of 20cm.?
The area of a regular hexagon with side length of 20cm is about 1039.23cm2
The diagram below shows a rectangle inside a regular hexagon the apothem of the hexagon is 15.59unit what is the area of the shaded region?
To find the area of the shaded region, we first need to calculate the area of the regular hexagon using the formula ( A_{hexagon} = \frac{3\sqrt{3}}{2} \times a^2 ), where ( a ) is the apothem. Given that the apothem is 15.59 units, the area of the hexagon is approximately ( A_{hexagon} = \frac{3\sqrt{3}}{2} \times (15.59)^2 \approx 610.23 ) square units. The area of the rectangle must be determined separately, and the area of the shaded region is found by subtracting the rectangle's area from the hexagon's area. Without the dimensions of the rectangle, the exact area of the shaded region cannot be calculated.
How do you do find the area of a hexagon?
(3x2 √3) / 2 Where x is the length of a side, given that the hexagon is a regular hexagon. However, if the hexagon is is not regular, you will have to find the area of the two trapeziums within the hexagon, find the area of them, and add them together.
What is a formula to find the area of a regular hexagon?
It is (3*sqrt(3)*s^2)/2 square units where the length of a side is s units long.
If s8 inches and a4 root 3 find the area of the regular hexagon round the answer to one decimal?
The answer depends on what the lengths s and a are meant to represent.
The diagram below shows a rectangle inside a regular hexagon the apothem of the hexagon is 15.59 units to the nearest square unit what is the area of the shaded region?
To find the area of the shaded region (the rectangle inside the hexagon), we first calculate the area of the hexagon using the formula ( \text{Area} = \frac{3\sqrt{3}}{2} \times a^2 ), where ( a ) is the apothem. Given that the apothem is 15.59 units, the area of the hexagon is approximately ( \frac{3\sqrt{3}}{2} \times (15.59^2) \approx 609.67 ) square units. Assuming the rectangle’s area is not specified, the shaded area would be the hexagon's area minus the rectangle's area. If the rectangle's area is provided, subtract it from the hexagon's area to find the shaded region's area.
