Respuesta :
Area of a circle is calculated as [tex] \pi [/tex]r^2. If the diameter of the first table is 8, then the radius is 4, so [tex] \pi [/tex](4)^2 = [tex] \pi [/tex](16) = 50.27 ft.
Likewise, for table 2, the radius is 6, so [tex] \pi [/tex](6)^2 = [tex] \pi [/tex](36) = 113.1 ft.
Now find the difference, and you get 62.83 ft
Likewise, for table 2, the radius is 6, so [tex] \pi [/tex](6)^2 = [tex] \pi [/tex](36) = 113.1 ft.
Now find the difference, and you get 62.83 ft
S=πd²/4
S₁=π*8²/4≈50 (ft²)
S₂=π*12²/4≈113 (ft²)
113-50=63 (ft²)
answer: 63 ft²
S₁=π*8²/4≈50 (ft²)
S₂=π*12²/4≈113 (ft²)
113-50=63 (ft²)
answer: 63 ft²