in how many wayz can 4 letters b posted in 5 letter boxes???
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Answered by
11
Here is ur answer ⏬⏬⏬⏬⏬
❇➡ Number of letters = 4
Number of letter boxes = 5
Number of ways to place the first letter = 5
Number of ways to place the second letter = 5
Number of ways to place the third letter = 5
Number of ways to place the fourth letter = 5
Thus, by the multiplication principle of counting, total number of required ways = 5 × 5 × 5 × 5 = 54
Cheers!!!!
Answered by
14
HEY MATE HERE IS YOUR ANSWER
=> since the capacity of each letter box is not mentioned so we take it has infinite capacity
=> there are 5 letter boxes
=> for the first letter there are five options to put in a letterbox similarly for other 4
=> so, by fundamental principle of counting number of permutations => 5×5×5×5=5^4
=> alternately you can also take the rest of letters as set a and set of letter boxes as Saturday and then number of permutations is given by number of functions from A to B.
In this case n(B) - n(A)=4
So no of permutations
Hope it will help you
=> since the capacity of each letter box is not mentioned so we take it has infinite capacity
=> there are 5 letter boxes
=> for the first letter there are five options to put in a letterbox similarly for other 4
=> so, by fundamental principle of counting number of permutations => 5×5×5×5=5^4
=> alternately you can also take the rest of letters as set a and set of letter boxes as Saturday and then number of permutations is given by number of functions from A to B.
In this case n(B) - n(A)=4
So no of permutations
Hope it will help you
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