8*8/3=23.333333333
23+3=24.3333333333
round it up to closest hole number = 24
Hope this helps
You can make 1 using three 3s by performing the following calculation: (3 + 3) / 3. Here, you add two 3s to get 6, and then divide by the third 3 to achieve the result of 1.
To determine how many times 3 fits into 24, you can divide 24 by 3. The calculation shows that 24 ÷ 3 = 8. Therefore, there are 8 threes in 24.
There are three thirds (1/3s) in every whole, so there are six thirds in two wholes.
To get 100 using eight 3s, you can use the following expression: ( (3 + 3) \times (3 + 3) + (3 + 3) ). This simplifies to ( 6 \times 6 + 6 = 36 + 6 = 100 ). Thus, by creatively combining the 3s, you can achieve the desired result.
It is 17/24 = 0.708333... where the 3s are repeating.
You can make 1 using three 3s by performing the following calculation: (3 + 3) / 3. Here, you add two 3s to get 6, and then divide by the third 3 to achieve the result of 1.
24 of them
none duh if you said there is one you are either very dumb or very smart
Each two 3s have different values because they are in different postion
3x7+4x2
3 * 3 / ( 3 * 3 ) = 1 but that uses only four 3s, so 33 / ( 3 * 3 * 3 ) = 1 uses five 3s
Use two of the 3s to make 33. Then: 33 - 3 = 11 11 + 3 = 14
To determine how many times 3 fits into 24, you can divide 24 by 3. The calculation shows that 24 ÷ 3 = 8. Therefore, there are 8 threes in 24.
There are no instances of the digit 3 in the number 24. The number 24 consists of the digits 2 and 4. If we were looking for the number of times the digit 2 appears in 24, the answer would be 1. However, in this case, there are zero occurrences of the digit 3 in the number 24.
There are three thirds (1/3s) in every whole, so there are six thirds in two wholes.
To get 100 using eight 3s, you can use the following expression: ( (3 + 3) \times (3 + 3) + (3 + 3) ). This simplifies to ( 6 \times 6 + 6 = 36 + 6 = 100 ). Thus, by creatively combining the 3s, you can achieve the desired result.
It is 17/24 = 0.708333... where the 3s are repeating.