How many sequences of 6 positive digits (1-9) contain at least one digit that appears twice?
How many sequences of 6 positive digits (1-9) contain at least one digit that appears twice?
Chapter9: Sequences, Probability And Counting Theory
Section9.4: Series And Their Notations
Problem 53SE: How many terms must be added before the series 1357.... has a sum less than -75?
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How many sequences of 6 positive digits (1-9) contain at least one digit that appears twice?
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Step 1
We have to determine the total sequences of 6 positive digits (1-9) that contain at least one digit that appers twice.
Now in a number we have 9 possibilities for each digit for 6 digits.
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