Sarah bought cookies and distributed them equally to four friends.
How many cookies does Sarah buy?
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Sarah bought cookies and distributed them equally to four friends.
How many cookies does Sarah buy?
To solve this problem, we'll follow these steps:
Let's apply the solution:
Choice 1:
The last two digits are . Check divisibility by 4: , exactly divisible.
Choice 2:
The last two digits are . Check divisibility by 4: , not exactly divisible.
Choice 3:
The last two digits are . Check divisibility by 4: , not exactly divisible.
Choice 4:
The last two digits are . Check divisibility by 4: , not exactly divisible.
Therefore, the solution to the problem is , as it is the only number that is divisible by 4.
316
Is the number 43 divisible by 4?
This is a divisibility rule shortcut! A number is divisible by 4 if its last two digits form a number divisible by 4. So instead of dividing 316 by 4, just check if 16 is divisible by 4.
Numbers ending in 00 are always divisible by 4! Examples: 100, 200, 300. Since , these numbers pass the divisibility test.
Yes, but the last two digits method is faster! You only need to check if 16, 15, 14, or 13 divides by 4, instead of doing full division with larger numbers.
Equal distribution means each person gets exactly the same amount with no cookies left over. This requires the total to be evenly divisible by the number of people.
Use the divisibility rule! Since 16 ÷ 4 = 4 exactly, we know 316 is divisible by 4. The other choices (15, 14, 13) don't divide evenly by 4, so they can't work for equal sharing.
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