Practice problem
If a sequence a1,a2,⋯a_1,a_2,\cdotsa1,a2,⋯ is defined by the recursive formula an=n⋅an−1a_{n} = n \cdot a_{n-1}an=n⋅an−1 and a1=1a_{1} = 1a1=1, find a2a_2a2, a3a_3a3, and a4a_4a4.
1,2,61,2,61,2,6
2,6,302,6,302,6,30
2,6,242,6,242,6,24
Type a concept, like “slope” or “photosynthesis”.