Ankit Jaiswal
Last Activity: 8 Years ago
the total number form which the 6 digit number should be made are 8
out of which 4 are even (0,2,4,6) and these are to be arranged in the terminal points (end points)
hand hence we have to arrange 4 numbers in 2 places (even even)
hence total numbers of ways we can do this are 4!/(4-2)! = 4*3 = 12
now we have 12 cases with terminal points occupied with two numbers
so we have 4 places remaining with 6 numbers remaining and the number of ways we can do this are
6!/(6-4)! = 6*5*4*3 = 360
hence we have 360 solutions in each case and there are total 12 cases
therefore the total number of 6-digit number that satisfies our condition =
360*12 =