the blocks for this one is 216 tenths and 18 ones
To solve 216 ÷ 18 using base ten blocks, we need to divide the base ten blocks into 18 groups and determine the result.
To solve 216 ÷ 18 using base ten blocks, we can start by representing the dividend, 216, using base ten blocks. We can use 2 hundred blocks, 1 ten block, and 6 one blocks. Next, we need to divide these blocks into 18 groups.
We start by grouping the hundred blocks. We can fit 1 hundred block into 18 groups, which leaves us with 1 hundred block remaining. We then move to the ten block, which we can fit 17 groups into, leaving us with 1 ten block remaining. Finally, we divide the 6 one blocks into 18 groups, but since 18 is greater than 6, we cannot form any complete groups with the remaining ones. Therefore, the quotient is 1 hundred, 1 ten, and 0 ones, which we can rewrite as 110.
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The width of the rectangle in the figure is 5 Units and the perimeter is 18 units. The length will be 4 units for the given rectangle.
The perimeter of a rectangle is the sum of all sides of the rectangle.
Perimeter = 2 (Length + Width)
Given that the width of the rectangle in the figure is 5 Units and the perimeter is 18 units.
The length is given as,
18 = 2 ( L + 5)
18 = 2L + 10
2L = 8
L = 4 Units
Hence we can conclude that the length of the rectangle is 4 units.
To know more about the perimeter of the rectangle, follow the link given below.
9,7, 12, 13, 9, 3; add 5
(1 pa
mean: 8.8, median: 9, mode: 9, range: 10
mean; 8.8, median: 9, mode: 9, range: 5
mean: 13.8, median: 14, mode: 14, range: 5
mean: 13.8, median: 14, mode: 14, range: 10
Answer:
mean= 8.8
median= 9
mode= 9
range= 10
ANSWER: A
Step-by-step explanation: