Question 2
In the table, consecutive odd positive integers are arranged in rows containing 1,2,3,4,... terms. The number 2025 is the $ n $ th term in row $ m $. Find $ n $. Row 1: $1=1^3$; row 2: $3+5=2^3$; row 3: $7+9+11=3^3$; row 4: $13+15+17+19=4^3$; row $ m $: $\cdots+2025+\cdots $.
