The series is absolutely convergent. c. the series converges, but is not absolutely convergent. d. the series diverges. a 1. ∑n=1[infinity](−1)n+1(9+n)4n(n2)42n a 2. ∑n=1[infinity](n42−6n3)n a 3. ∑n=1[infinity](n+1)n5n2 c 4. ∑n=1[infinity](n+1)n5n a 5. ∑n=1[infinity](−1)nn−2ln(n+6) c 6. ∑n=1[infinity](−5n)nn5n

Pls , the question is in the picture!

Simonne used the following steps to simplify the given expression. 12 - 3(-2x + 4) step 1: 12 + (–3)·(–2x) + (–3)·(4) step 2: 12 + 6x + (–12) step 3: 12 + (–12) + 6x step 4: 0 + 6x step 5: 6x what property of real numbers was used to transition from step 3 to step 4? a. identity property of addition b. inverse property of addition c. associative property of addition d. commutative property of addition

What are the digits that repeat in the smallest sequence of repeating digits in the decimal equivalent of 24/11?