2/3 + 2/15 + 2/35 + ... + 2/n = 322/323
2/1x3 + 2/3x5 + 3/5x7 + ... + 2/nx(n+2) = 322/323
1 - 1/3 + 1/3 - 1/5 + 1/5 - 1/7 + .... + 1/n-1 - 1/(n+2) = 322/323
1 - 1/n+2 = 322/323
1/n+2 = 1 - 322/323
1/n+2 = 1/323
=> x + 2 = 323
n = 323 - 2 = 321
2/3 + 2/15 + 2/35 + ... + 2/n = 322/323
2/1x3 + 2/3x5 + 3/5x7 + ... + 2/nx(n+2) = 322/323
1 - 1/3 + 1/3 - 1/5 + 1/5 - 1/7 + .... + 1/n-1 - 1/(n+2) = 322/323
1 - 1/n+2 = 322/323
1/n+2 = 1 - 322/323
1/n+2 = 1/323
=> x + 2 = 323
n = 323 - 2 = 321