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The number of aubiliar formulae that can...

The number of aubiliar formulae that can be divided from `S=((100-l))/(100)r` is_

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The number of auxiliary formulae which can be derived from A=s^(2) is two.

Number of ways in which 200 people can be divided in 100 couples is -

Number of ways in which 200 people can be divided in 100 couples is -

The largest number amongst the following that will perfectly divide 101^(100)-1 is:

Number of ways in which 200 people can be divided in 100 couples is a. ((200)!)/(2^(100)(100 !)) b. 1xx3xx5xxxx199 c. ((101)/2)""((102)/2)"".............((200)/2) d. ((200)!)/((100)!)

Number of ways in which 200 people can be divided in 100 couples is a.((200)!)/(2^(100)(100!)) b.1xx3xx5xx199c((101)/(2))((102)/(2)).........((200)/(2))d.((200)!)/((100)!)

The number of proper divisors of the number obtained by dividing 13! With 100 is

Divide : 8.25div 100

Divide : 1.23 div100