The area of the regular octagon is calculated as half of the product of the perimeter and the apothem (ap), using the formula of the area of the regular polygon.
We have then:
A = ((p) * (ap)) / 2
Where,
p: perimeter
ap: apotema
Substituting values:
A = ((8 * 3.4) * (4.2)) / 2
A = 57.12 in ^ 2
Answer:
the area of the regular octagon is:
B. 57
It could be 2+1 beacuse it says there are twice as many
After you hit the ball a couple of times or one big hit and just leave the ball bouncing
3.5 multiplied by 52 would be 182, and that is the 52nd term in that sequence.
