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Have 1 of each of these digits 1p 2p 5p 10p 20p how many sums can you make using these digits?
Wiki User
∙ 13y ago
10p is not a digit. A digit is an integer in the range 0-9.
Leaving that aside, you can make 31 sums from the 5 coins. If you allow 0 as a valid sum, the answer is 32.
Wiki User
∙ 13y ago
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How many combinations can you make using 30 digits and what are they?
Yuo can make only one combination of 30 digits using 30 digits.
How many four digit numbers can you make using the digits 1234 and the 2 and 3 must be next to each other?
Twelve of them.
How many 3 digits number can be made using the digits 3 4 5 and 6 using each digit only once?
24
How many 4 digits can you make using the digits 2578?
2578 5287 5782 8572
How many numbers can be formed using digits 1245?
Assuming each of the given digits can be used only once, the answer is 24. If not, the answer is infinity.
How many four digits whole numbers greater than 5000 can be formed using each of the digits 3 and 5 and 6 and 8 once in each number?
18 of them.
How many number can be created with 15679?
It is possible to create infinitely many numbers, of infinitely many different lengths, using the digits of the given number. Using each of the digits, and only once, there are 5! = 120 different permutations.
How many different numbers can you make with the digits 1 2 3 and 4 using each digit only once?
If you want 4-digit numbers, there are 24 of them.
How many ways can you make six with the sum of three digits?
Using only positive digits, and disregarding their order, 3 ways.
How many different combinations can you make using 2 3 6 and 9?
If you use them only once each, you can make 15 combinations. 1 with all four digits, 4 with 3 digits, 6 with 2 digits, and 4 with 1 digit. There is also a combination containing no digits making 16 = 24 combinations from 4 elements.
How many 2-digit numeral can you make using 2 digits?
0
How many combinations can you make only using 4 7 8?
6 for 3-digits, 6 for 2-digits, 3 for 1-digits, and 15 for all of the combinations
