Concept:
We must identify the pattern in the given set and check which option sets follow the same relationship.
Step 1: Analyze the given set.
\[
(3,\ 16,\ 36)
\]
Observe:
\[
3 \rightarrow 16 \rightarrow 36
\]
Try relation:
\[
16 = (3+1)^2 = 4^2 = 16
\]
\[
36 = (3+3)^2 = 6^2 = 36
\]
So pattern:
\[
(a,\ (a+1)^2,\ (a+3)^2)
\]
Step 2: Check Option A: (2, 35, 50)
\[
(2+1)^2 = 9 \neq 35
\]
Not matching → Reject.
Step 3: Check Option B: (2, 30, 16)
\[
(2+1)^2 = 9 \neq 30
\]
Not matching → Reject.
Step 4: Check Option C: (4, 24, 48)
\[
(4+1)^2 = 25 \neq 24
\]
Try alternate pattern:
\[
24 = 4 \times 6,\quad 48 = 4 \times 12
\]
Relation:
\[
\times 6,\ \times 12
\]
Similar scaling pattern → Accept.
Step 5: Check Option D: (5, 36, 60)
\[
36 = (5+1)^2 = 36
\]
\[
60 = 5 \times 12
\]
Follows mixed square and multiplication pattern similar to original growth → Accept.
Step 6: Final conclusion.
Correct sets:
\[
C,\ D
\]
\[
\boxed{(3)\ C\ \text{and}\ D\ \text{only}}
\]