in how many ways can 6 colored chalks be arranged if 2 are of the same color?

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Uncle I'm not seeing well n my biro is not writing well too... When I come tomorrow I will copy the correction...

AABCDE
6!/(2!)=sum of angles at a point.

Explanation 6 chalks can be arranged in 6! Ways
So we will divide by the how many way each of the identical item can be arranged
Identical here is AA it can be arranged in 2! ways
Thus
=6!/2!=6×5x4x3=360ways
@sunnychibs

sunnychibs:
in how many ways can 6 colored chalks be arranged if 2 are of the same color?


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6! ÷ 2! = 360 ways

This question is quite vague.

It is not even clear whether the two monochromatic chalks are to be always placed together or not. The possible answers are 5!/2 and 6!/2 according as whether the monochromatic chalks are to be or not to be placed together.

MathsEconomics:
This question is quite vague.

It is not even clear whether the two monochromatic chalks are to be always placed together or not. The possible answers are 5!/2 and 6!/2 according as whether the monochromatic chalks are to be or not to be placed together.

Yes broda its not complete

Uncle my biro haf finish

MathsEconomics:
This question is quite vague.

It is not even clear whether the two monochromatic chalks are to be always placed together or not. The possible answers are 5!/2 and 6!/2 according as whether the monochromatic chalks are to be or not to be placed together.

It is clear, when no condition is attached
You do it for they can be placed or they can't be placed together. The question is very correct.

6!/2!2! 6x5x4x3x2x1/2x1x2x1
6x5x4x3/2x1 360/2 = 180 Q.E.D.

360

Gorioye:
6!/2!2! 6x5x4x3x2x1/2x1x2x1

6x5x4x3/2x1 360/2 = 180 Q.E.D.

Note correct