To find the areas of the circular tables, we use the formula for the area of a circle, ( A = \pi r^2 ). The radius of the first table (diameter 6 ft) is 3 ft, giving an area of ( \pi (3^2) = 9\pi ) square feet. The radius of the second table (diameter 8 ft) is 4 ft, giving an area of ( \pi (4^2) = 16\pi ) square feet. The difference in areas is ( 16\pi - 9\pi = 7\pi ), which is approximately 22 square feet when rounded to the nearest square foot.
The diameter, rounded to the nearest meter, is: 26 meters(25.7831008 meters).
The difference of 5063 and 3987 to the nearest thousand is 1000.
Curved surface area = pi*2*15 = 94 square meters (to nearest integer)
1154 pesos for the top rounded to the nearest peso.
27.107
226.98 inches squared.
10.00
The circumference is equal to pidiameter, or 3.143km 9.42 or 9 km rounded to the nearest km
The difference between 3300 and 3264 is 36, which is greater than the difference between 3264 and 3200, which is 64. So, the nearest 100 is 3300.
The diameter, rounded to the nearest meter, is: 26 meters(25.7831008 meters).
The difference of 5063 and 3987 to the nearest thousand is 1000.
Curved surface area = pi*2*15 = 94 square meters (to nearest integer)
1154 pesos for the top rounded to the nearest peso.
27.107
82700
The two tenths on either side of 0.16 are 0.1 and 0.2 Difference between 0.1 and 0.16 is 0.06 Difference between 0.2 and 0.16 is 0.04 So the second, 0.2, is the nearest tenth.
rounding numbers is to nearest ten or hundred and compatible numbers are when you can do nearest 5