Square ABCD is divided into n2 equal small squares by lines parallel to its sides.A spider starts from A and moving only rightward or upwards,tries to reach C.Every "movement" of the spider consists of k steps rightward and m steps upwards or m steps rightward and k steps upwards(it can follow any possible order for the steps of each "movement").The spider completes l "movements" and afterwards it moves without limitation (it still moves rightwards and upwards only).If n=m⋅l,find the number of the possible paths the spider can follow to reach C.Note that n,m,k,l∈N∗ with k<m. binomial coefficientscombinatorics unsolvedcombinatorics