Can someone please share their approach for Firdavs and Planet F.
You just need to realize that minimum cost is always |v_y−v_x|+y−x
Then you need to realize that maximum path = number of values (after sorting array) b/w v_x and v_y (inclusive both)
I did binary search for finding maximum path…
any hint for the 4th problm?
why min cost is that ?
I mean why an indirect shortest path is not possible?
idk… what was your approach for 3rd one ?
let cost = cost_1+cost_2
cost_2 is always y-x regardless of any path…
cost_1 is at least |v_y-v_x|
and hence its the min cost…
B = MA/ (A - M) can be rewritten as B = M + M^2/(A - M).
Now just need to find all the factors of M^2 which is less than M and set the value of A to be (that factor + M).
ik this part… I did that… what was your approach… I found the prime factorization of M^2 and then recursive algorithm for finding multiplication of each subset…
just saw your solution… our “foo” is same
Yes, I did the same. I think you may miss the part where A is multiple of M.
For that I did B = M + M/(A/M - 1) seeing this it is clear that for the second part to be an integer the denominator must be a factor of M. So, also add those values in the answer set.
nope… only factors of M^2 which are \le M works for me…
Then I think that those values come automatically while computing the factors. My bad LOL
If you got the solution for CHEFRAMI then please share.