Inactive Tutor answered 05/01/21
1st #: 9 choices (no zero)
2nd #: 9 choices (1st number eliminated, zero is added)
3rd #: 8 choices (1st and 2nd number eliminated)
4th, 5th 6th, 7th each has 10 choices
(9)(9)(8)(10)(10)(10)(10) = ?
Lia K.
asked 05/01/21How many seven-digit telephone numbers can be made if the first three digits must be different
and the number cannot start with “0”?
Please explain + steps, thank you.
Inactive Tutor answered 05/01/21
1st #: 9 choices (no zero)
2nd #: 9 choices (1st number eliminated, zero is added)
3rd #: 8 choices (1st and 2nd number eliminated)
4th, 5th 6th, 7th each has 10 choices
(9)(9)(8)(10)(10)(10)(10) = ?
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Lia K.
Sorry, I'm a little confused, could you try explaining please? Thanks.05/01/21