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Is 296 divisible by 4?
Yes, 296 is divisible by 4 because a number is divisible by 4 if the number formed by its last two digits is divisible by 4. In this case, the last two digits of 296 are 96, which is divisible by 4 (96 ÷ 4 = 24). Therefore, 296 is divisible by 4.
What number is divisible by 8 and also divisible by 4?
All numbers in the 8x table. 8, 16, 24, 32, 40, 48, 56, 64... etc.
How do you know a number is divisible by 4?
If a number can be divisible by 2 twice( ei, 48 in half is 24 and 24 can be divided in half. But you can check, without doing any dividing. If the last 2 digits (the tens and ones place digits) is divisible by 4, then the whole number is divisible by 4. How to tell if the last two digits are divisible by 4: add the ones digit to twice the tens digit: if this sum is divisible by 4, then so is the original. This sum can be repeated until a single digit remains. IF this digit is 4 or 8, then the original number is divisible by 4. So if you have a number 975239806723498658859303524, then the last two digits are 24, which is divisible by 4 and the entire number is divisible by 4 (4 + 2×2 = 8 which is 4 or 8, so 24 is divisible by 4). Why this works: Suppose you have a whole number M. Rewrite the number as M = 100*P + Q, where P & Q are whole numbers. Note that Q represents the last two digits, and P is the rest of the number. Now divide this by 4: M/4 = (100*P + Q)/4 = 100*P/4 + Q/4 = 25*P + Q/4. So since P is a whole number, then 25*P is a whole number, and if Q/4 is a whole number, then [M/4 = 25*P + Q/4], which is the sum of two whole numbers is also a whole number, so M is divisible by 4. Let M = 324, so P = 3, and Q = 24. 324 = 100*3 + 24, and 324/4 = 25*3 + 24/4 = 75 + 6 = 81. So 324 is divisible by 4. A number which is divisible by 4 is a multiple of 4
What number is divisible by 8?
All the numbers that are divisible by 8 are 1,2,and 4
What number is divisible by 2 3 4 6 and 8?
Oh, it looks like you're searching for a number that can be divided by 2, 3, 4, 6, and 8. Let's think about this like a happy little puzzle. The smallest number divisible by all these numbers is their least common multiple, which is 24. So, the number you're looking for is 24. Keep up the good work!
