" Fur ahal value of "n" is "|n-1|+1" cqual to "0" ? "

if the product of n matrices [(1,1),(0,1)][(1,2),(0,1)][(1,3),(0,1)]…[(1,n),(0,1)] is equal to the matrix [(1,378),(0,1)] the value of n is equal to

if the product of n matrices [(1,1),(0,1)][(1,2),(0,1)][(1,3),(0,1)]…[(1,n),(0,1)] is equal to the matrix [(1,378),(0,1)] the value of n is equal to

if the product of n matrices [(1,1),(0,1)][(1,2),(0,1)][(1,3),(0,1)]…[(1,n),(0,1)] is equal to the matrix [(1,378),(0,1)] the value of n is equal to

if the product of n matrices [(1,1),(0,1)][(1,2),(0,1)][(1,3),(0,1)]…[(1,n),(0,1)] is equal to the matrix [(1,378),(0,1)] the value of n is equal to

(A) : For n = 3,l may be 0,1,2 and 'm' may be 0, (+-1 and 0), ( +- 2, +-1 and 0) (R) : For each value of n there are 0 to (n-1) possible values of 1. For each value of 1 'm' values are -1…..0,…..+1

(A) : For n = 3, 1 may be 0,1,2 and .m. may be 0, ( +-2, +-1 and 0) (R) : For each value of n there are 0 to (n-1) possible values of 1 and for each value of l values of .m. are -1….0….+1

STATEMENT-1: For n=3 l may be 0, 1 and 2 and ma may be 0,0+-1,0+-1 and +-2 STATEMENT-2: For each value of n, there are 0 to 0(n-1) possible values of l, and for each value of l, there are 0 to +- l , values of m.

Statement : For n=3,l may be 0,1 and 2, and (m) may be 0 , 0, +- 1, and 0, +- 1 and +- 2 . Explanation : For each value of (n) there are 0 to ( n-1) possible values of l , and for each value of l there are (0) to +- 1 values of (m).

If the product of n matrices [[1,n][0, 1] [[1, 2],[ 0 , 1]] [[1 , 3],[ 0, 1]][[1, n],[ 0 , 1]] is equal to the matrix [[1, 378], [0 , 1]] then the value of n is equal to