They're all divisible by 4.
No. All the multiples of 4 are even numbers.
Any multiples of 5 are exactly divisible by 5, i.e. any number 5 or larger that ends in 5 or 0 (zero). For example 2789645, 65, 8594620 and 950 are all divisible exactly by 5 as they are all multiples of 5, ending in either 5 or 0 (zero).
It's not. 4 is a multiple of 2. 2 is a factor of 4 because it can divide into 4 evenly with no remainder.
0 is divisible evenly by any non-zero number.
8, 16, 24, 32... All multiples of 8 are also divisible by 2 and 4.
Yes. All numbers rationally divisible by 4 are also rationally divisible by 2.All numbers that when divided by 4 result in answers that are integers will also give answers that are integers when divided by 2, and so forth.For example: Let x/4=p,x/2=2.(x/4)=>x/2=2p.from the above illustration,it is clear that all the multiples of 4 are the multiples of 2.hence every number which is divisible by 4 is divisible by 2.
All the multiples of 4 are also multiples of 2.
Yes. (100 is divisible by 4, as are all multiples of 100.)
Because 8 itself is divisible by 4
4 has an infinite number of multiples, all of them divisible by 4.
No. All of the multiples of 4 are even.
No. All multiples of 4 are even and 351 is odd, therefore it is not divisible by 4.
7 + 4 + 1 = 12 which is divisible by 3, so 741 is divisible by 3 741 is odd, all multiples of 4 are even, 741 is not divisible by 4 (Alternatively 4 x 2 + 1 x 1 = 9 which is not divisible by 4, so 741 not divisible by 4) All multiples of 5 end with 5 or 0, 741 ends with 1, so 741 not divisible by 5 To be divisible by 6, the number must be divisible by 2 (even) and divisible by 3.741 is odd, so not divisible by 2, so 741 is not divisible by 6 7 + 4 + 1 = 12 which is not divisible by 9, so 741 is not divisible by 9 All multiples of 10 end with 0, 741 ends with 1 so 741 is not divisible by 10 Summary: 741 is divisible by 3, but not by 4, 5, 6, 9 nor 10.
No, all the multiples of 4 are even numbers.
They're all divisible by 4.
No. All the multiples of 4 are even numbers.