figure 1 is a5 centimeter squre. from 2-cenimeter, squrare are rwevmoed from each of the four coners of figure 1. what is the area of the remainder of figure 1as shown in figure 2
There are many methods to do this. One is to calculate the are of the enitire figure. Then figure out the area of the smaller area. Then divide the smaller figure's area by the larger figure's area and change the answer to a percent. For example, if you were asked to figure out what percent of square A with sides measuring 5 cm was covered by square B (which is completely inside of square A) with sides of 1 cm. 1. Calculate the are of square A. 25 cm2 2. Calculate the are of square B. 1 cm2 3. Divide square B by square A. 1/25 or 0.04 4. Convert to a percent. 4%
We can easily do this by doing a long division with a remainder column added on. 1110/2 =555 with a remainder of 0. 555/2 =277 with a remainder of 1. 277/2 =138 with a remainder of 1. 138/2 =69 with a remainder of 0. 69/2 =34 with a remainder of 1. 34/2 =17 with a remainder of 0. 17/2 =8 with a remainder of 1. 8/2 =4 with a remainder of 0. 4/2 =2 with a remainder of 0. 2/2 =1 with a remainder of 0. 1/2 = 0 with a remainder of 1. Now we read the remainder column from BOTTOM TO TOP. 10001010110
1 square meter is the area of a square, that has 1 meter on every side. Also, any other figure that has the same surface area, for example, a rectangle of 1/2 meter times 2 meters.1 square meter is the area of a square, that has 1 meter on every side. Also, any other figure that has the same surface area, for example, a rectangle of 1/2 meter times 2 meters.1 square meter is the area of a square, that has 1 meter on every side. Also, any other figure that has the same surface area, for example, a rectangle of 1/2 meter times 2 meters.1 square meter is the area of a square, that has 1 meter on every side. Also, any other figure that has the same surface area, for example, a rectangle of 1/2 meter times 2 meters.
2.5
46.6667
im sorry but i can t figure it out
There are many methods to do this. One is to calculate the are of the enitire figure. Then figure out the area of the smaller area. Then divide the smaller figure's area by the larger figure's area and change the answer to a percent. For example, if you were asked to figure out what percent of square A with sides measuring 5 cm was covered by square B (which is completely inside of square A) with sides of 1 cm. 1. Calculate the are of square A. 25 cm2 2. Calculate the are of square B. 1 cm2 3. Divide square B by square A. 1/25 or 0.04 4. Convert to a percent. 4%
1). Calculate the perimeter of the figure. 2). Calculate the area of the figure. 3). Divide one by the other.
1/2(BASExHEIGHT)
It is1 1x1=1
The remainder is the amount that cannot be divided into the equation, in other words, the leftovers. Example: 7 / 2 = 3 So now to figure out the remainder we multiply the divider by the answer. [in other words: 7 / (divider) = (answer)] [divider * answer] 2 * 3 = 6 So now to calculate the remainder we subtract this new answer by the number we started out with, in this case 7. 7 - 6 = 1 So the remainder is 1 [3 remainder 1]
15 divided by 12 with no remainder = 1.25
The area is 12 with a remainder of 1.I solved this problem by using division.
you need to tell the number that you divided by. no one is able to figure it out until you give more information.
A figure that has an area of 5 units [base x height] has the obvious dimensions 1 and 5 since 5 is a prime number. If the figure is a rectangle then the dimensions can be : length= 5 height= 1. Area= 5 x1= 5cm^2 Perimeter= 5+5+1+1=12cm
We can easily do this by doing a long division with a remainder column added on. 1110/2 =555 with a remainder of 0. 555/2 =277 with a remainder of 1. 277/2 =138 with a remainder of 1. 138/2 =69 with a remainder of 0. 69/2 =34 with a remainder of 1. 34/2 =17 with a remainder of 0. 17/2 =8 with a remainder of 1. 8/2 =4 with a remainder of 0. 4/2 =2 with a remainder of 0. 2/2 =1 with a remainder of 0. 1/2 = 0 with a remainder of 1. Now we read the remainder column from BOTTOM TO TOP. 10001010110
0.0952