Problem

Column I	Column II
(A) The sum of the factors of 8, which are odd and are the form $3\lambda + 2, \lambda \in N$ , is	(p) 384
(B) The number of divisors of $n = 2^7 \cdot 3^5 \cdot 5^3$ which are the form $4\lambda + 1, \lambda \in N$ , is	(q) 240
(C) Total number of divisors of $n = 2^3 \cdot 3^4 \cdot 5^{10} \cdot 7$ which are the form $4\lambda + 2, \lambda \ge 1$ , is	(r) 11
(D) Total number of divisors of $n = 3^5 \cdot 5^3 \cdot 7^2$ which are the form $4\lambda + 1, \lambda \ge 0$ , is	(s) 40