3570
Zero
17
MOD (or modulus) gives the remainder when the first number is divided by the second. The remainder of 16 divided by 2 is 0, so 16 MOD 2 = 0.
The first five numbers which when divided by 5 leave a remainder of 4 are: 4 = 4/5 = 0 remainder 4 9 = 9/5 = 1 remainder 4 14 = 14/5 = 2 remainder 4 19 = 19/5 = 3 remainder 4 24 = 24/5 = 4 remainder 4 The pattern continues in this way.
The Modulus is the remainder of the first number divided by the second; so divide the first by the second, ignoring the quotient, just keeping any remainder. 13 ÷ 10 = 1 r 3 ⇒ 13 mod 10 = 3
301
162
The unit's digit is 0. That is true for the product of the first n primes provided n>2.The unit's digit is 0. That is true for the product of the first n primes provided n>2.The unit's digit is 0. That is true for the product of the first n primes provided n>2.The unit's digit is 0. That is true for the product of the first n primes provided n>2.
It's the product of the first three primes.
0.1169
the first 5 primes are 2,3,5,7,11
The first is a multiple of the second. The second is a factor of the first.
MOD (or modulus) gives the remainder when the first number is divided by the second. The remainder of 16 divided by 2 is 0, so 16 MOD 2 = 0.
226186081502
The first five numbers which when divided by 5 leave a remainder of 4 are: 4 = 4/5 = 0 remainder 4 9 = 9/5 = 1 remainder 4 14 = 14/5 = 2 remainder 4 19 = 19/5 = 3 remainder 4 24 = 24/5 = 4 remainder 4 The pattern continues in this way.
Various methods:Express both the numbers as their prime factorisations in power format. The gcf is the product of the lowest powers of the common primes:18 = 2 x 32 20 = 22 x 5Common prime(s): 2Lowest power is in 18 where it is 21 (=2)So gcf = 2.Euclid's method:Find the remainder of dividing the first number by the secondif the remainder is zero, the gcf is the second number.Repeat from step 1 with the second number as the first number and the remainder as the second number.So for 18 & 20: 18 ÷ 20 = [0] remainder 1820 ÷ 18 = [1] remainder 218 ÷ 2 = [9] remainder 0So gcf is 2.
First, the word is remainder, not reminder.In any case, none of the followed numbers would give a remainder of 2 since there are no such numbers!First, the word is remainder, not reminder.In any case, none of the followed numbers would give a remainder of 2 since there are no such numbers!First, the word is remainder, not reminder.In any case, none of the followed numbers would give a remainder of 2 since there are no such numbers!First, the word is remainder, not reminder.In any case, none of the followed numbers would give a remainder of 2 since there are no such numbers!
It means that there is no remainder in the problem. For example 9/3=3. The nine is the dividend, and the first three is the divisor. There was no remainder, so it divided evenly.
The lowest number is 393. Here's how - the lowest number divided by 11, R8 is 19. In order to maintain this remainder, the possible numbers must increase by 11 (30,41,52,etc). However, to be divisible by 5 with a R3, the number must end in a 3 or 8. So 63 is the first number that would match your first and last criteria. And to maintain that relationship, that sequence must increase by 55 each time (11x5). At 63 divided by 9, there is no remainder. Each time you add 55 to your sequence, and divide by 9, you would be increasing your remainder by 1 because 6x9=54, 55-54=1. Therefore, in order to get a remainer of 6 when divided by 9, you'll have to add six 55's to 63. 63 + (55x6) = 393 From that point, every time you add 495, you'll match the criteria. So 393+495=888, that works. 888+495=1383, that works. etc. Why 495? Because that is the product of your divisors - 5x9x11=495.