Roots of the equation `|x m n1a x n1a b x1a b c1|=0` are independent of `m ,a n dn` independent of `a ,b ,a n dc` depend on `m ,n ,a n da ,b ,c` independent of `m , na n da ,b ,c`

Roots of the equation |x m n1a x n1a b x1a b c1|=0 are independent of m ,and n independent of a ,b ,and c depend on m ,n ,and a ,b ,c independent of m , n and a ,b ,c

Roots of the equation |x m n1a x n1a b x1a b c1|=0 are independent of m ,and n independent of a ,b ,and c depend on m ,n ,and a ,b ,c independent of m , n and a ,b ,c

Roots of the equations |{:(x,,m,,n,,1),(a,,x,,n,,1),(a,,b,,x,,1),(a,,b,,c,,1):}|=0 are

Roots of the equations |{:(x,,m,,n,,1),(a,,x,,n,,1),(a,,b,,x,,1),(a,,b,,c,,1):}|=0 are

Roots of the equations |{:(x,,m,,n,,1),(a,,x,,n,,1),(a,,b,,x,,1),(a,,b,,c,,1):}|=0 are

The term independent of x in (1+x)^m (1+1/x)^n is

The term independent of x in (1+x)^m (1+1/x)^n is

Events Aa n dC are independent. If the probabilities relating A ,B ,a n dC are P(A)=1//5, P(B)=1//6; P(AnnC)=1//20 ; P(BuuC)=3//8. Then events a)Ba n dC are independent events b)Ba n dC are mutually exclusive events c)Ba n dC are neither independent nor mutually exclusive events d)Ba n dC are equiprobable

The term independent of x in (1+x)^(m)(1+(1)/(x))^(n)

M ,\ N\ a n d\ P are the mid-points of A B ,\ A C\ a n d\ B C respectively. If M N=3c m ,\ N P=3. 5 c m\ a n d\ M P=2. 5 c m , calculate B C ,\ A B\ a n d\ A C