If N is the number of different paths of length-12 which leads from A to B in the grid which do not pass through M, then the value of `[N/10]`, where [.] represents the greatest integer function is

If N is the number of different paths of length-12 which leads from A to B in the grid which do not pass through M, then the value of [N//10]w h e r e[dot] represents the greatest integer function is __________.

If N is the number of different paths of lentght-12 which leads from A to B in the grid which do not pass through M, then the value of [N//10]w h e r e[dot] represents the greatest integer function is __________. Fig

If N is the number of different paths of lentght-12 which leads from A to B in the grid which do not pass through M, then the value of [N//10]w h e r e[dot] represents the greatest integer function is __________. Fig

Number of different paths of shortest distance from A and B to in the grid which do not pass through M , is

When n in N , the value of int_0^n [x] dx , where [x] is the greatest integer function, is :

If n in N , the value of int_(0)^(n) [x] dx (where [x] is the greatest integer function) is

Find the value of sum_(n=8)^100[{(-1)^n*n)/2] where [x] greatest integer function

Let A(−4,0) , B(4,0) & C(x,y) be points on the circle x^2 + y^2 = 16 such that the number of points for which the area of the triangle whose vertices are A, B and C is a positive integer, is N then the value of [N/7] is, where [⋅] represents greatest integer function.

Let A(−4,0) , B(4,0) & C(x,y) be points on the circle x^2 + y^2 = 16 such that the number of points for which the area of the triangle whose vertices are A, B and C is a positive integer, is N then the value of [N/7] is, where [⋅] represents greatest integer function.