If 50 different jewels can be set to form a necklace then the number of ways is
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Answered by
21
50 different jewels can be set to form necklace
Then, number of ways of arrangement is given by
= ( n -1) ! /2
= (50 -1)!/2
= 49!/2
Answered by
2
Answer:
49!/2
Step-by-step explanation:
50 different jewels can be set to form necklace
Then, number of ways of arrangement is given by
= ( n -1) ! /2
= (50 -1)!/2
= 49!/2
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