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There are 376740 such sets and you must think me crazy if you think I will list them all!

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11y ago

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Related Questions

Name the sets of numbers to which -28 belong?

-28 belongs to: Integers, which is a subset of rationals, which is a subset of reals, which is a subset of complex numbers.


How many prime numbers are in 28?

How many numbers are in 28


How many numbers can go into 28?

the numbers that can go into 28 are 1,2,4,7,14 and 28.


How many unique sets of 6 can you get from 1 to 28?

It looks like you are asking how many combinations of 6 numbers are there in the 28 numbers 1 through 28. This is known as the number of combinations of 28 things taken 6 at a time. The answer is 28!/(6!22!) (n! means n factorial, which is the product of all the integers from 1 to n). I get 376,740 if I haven't made an error in arithmetic.


What set of numbers does -14 belong to?

There are many sets of numbers -14 belongs to:set of negative integersset of rational numbersset of real numbersset of complex numbers, which is the biggest known number set


What times what times what equals 56?

There are an infinite number of possibilities, including fractions, and sets where two of the three numbers are negative. For positive integers, the sets are: 1, 1, 56 1, 2, 28 1, 4, 14 1, 7, 8 2, 2, 14 2, 4, 7


What two numbers multiply to get 104 and add to 56?

160


How many sets of teeth human have?

child has 28 adult has 32


What if the difference between two numbers is sixteen three times the larger number is seven times the smaller what are the numbers?

12 and 28


How is 4 times as many as 7 related to 7 times as many as 4?

When you say "4 times as many as 7," you are multiplying 4 by 7, which equals 28. When you say "7 times as many as 4," you are multiplying 7 by 4, which also equals 28. In both cases, you are finding the product of the two numbers, resulting in the same value of 28. This shows that the two statements are equivalent and represent the same quantity.


How many times does 6 go into 168?

exactly 28 times


How many numbers with distinct digits are possible the product of whose digits is 28?

To find numbers with distinct digits whose product is 28, we first determine the factorization of 28, which is (2^2 \times 7). The distinct digits that can be used are 1, 2, 4, 7, and 8, since they can be combined to form products equal to 28. The valid combinations of these digits are 4, 7, and 1 (as (4 \times 7 \times 1 = 28)), and 2, 4, and 7 (as (2 \times 4 \times 7 = 28)). Therefore, the valid numbers are 147, 174, 417, 471, 714, and 741 from the first combination, and 247, 274, 427, 472, 724, and 742 from the second combination, leading to a total of 12 distinct numbers.