Given the perimeter of a regular hexagon, it is better to use the side length: 6 inches, rather than the apothem of 5.2 inches because the latter is he rounded value of 3*sqrt(3) which is 5.196152... rather than 5.2. Based on the length of the sides, the area is approx 93.53 sq inches. [The apothem would have given 93.67 sq inches.]
Multiply the diameter by the value of Pi - and you'll have your answer !
You cannot. The missing side can have any value greater than 0 and less than the sum of the five known sides - and there is no way to know which.
Octagon has 8 sides. Each side has the value = 4cm so to find the perimeter of the figure we need to add all the values. But here all sides are equal so instead of adding all the the values we can multiply. So perimeter = 8*4=32cm. Hope it was useful!!!
Most shapes have different perimeter than area, as far as value.
Given the perimeter of a regular hexagon, it is better to use the side length: 6 inches, rather than the apothem of 5.2 inches because the latter is he rounded value of 3*sqrt(3) which is 5.196152... rather than 5.2. Based on the length of the sides, the area is approx 93.53 sq inches. [The apothem would have given 93.67 sq inches.]
Multiply the diameter by the value of Pi - and you'll have your answer.
Multiply the diameter by the value of Pi - and you'll have your answer !
You cannot. The missing side can have any value greater than 0 and less than the sum of the five known sides - and there is no way to know which.
Hexagon barrel what? Model? pump, rolling block, ?? Condition?
Octagon has 8 sides. Each side has the value = 4cm so to find the perimeter of the figure we need to add all the values. But here all sides are equal so instead of adding all the the values we can multiply. So perimeter = 8*4=32cm. Hope it was useful!!!
The answer is 4 !
Either. The perimeter of a square with area 1 square unit is 4, a rational value. The perimeter of a square with area 2 square unit is 4*sqrt(2), an irrational value.
The target value of a parameter is the perimeter.
the perimeter of the value is that the area and volume are perpendicular to each other
what is the value of x so that the perimeter of the rectangle shown is at least 92 centimeters
The perimeter can have any value greater than 1008.1 feet