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Number of necklaces can be formed with 4...

Number of necklaces can be formed with 4 identical beads and two distinct jewels is 'k', then k divides

A

`15`

B

`35`

C

`21`

D

`105`

Text Solution

Verified by Experts

The correct Answer is:
A, C, D

`(1)/(2)((5!)/(4!)+1)=3.`
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Knowledge Check

  • How many different necklaces can be formed with 6 White and 5 Red beads?

    A
    18
    B
    24
    C
    21
    D
    27
  • Number of integral value(s) of k for which no tangent can be drawn from the point (k, k+2) to the circle x^(2)+y^(2)=4 is :

    A
    0
    B
    1
    C
    2
    D
    3
  • The number of values of k for which the equation x^(2) -3x +k=0 has two distinct roots lying in the interval (0, 1) are interval (0, 1) are

    A
    three
    B
    two
    C
    infinitely many
    D
    no value of k satisfies the requirement
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