Respuesta :
Part A
The number of walking planks is given by the series
5, 9, 13, ...,
This is an arithmetic series with
a = 5, the first term
d = 4, the common difference
On the n-th day, the number of walking planks is
[tex]a_{n} = 5 + 4(n-1)[/tex]
Answer: [tex]a_{n} = 5 +4(n-1)[/tex]
Part B
On the 12-th day, the number of walking planks is
[tex]a_{12} = 5 +4(12-1) = 5 +44 = 49[/tex]
Answer: A. 49
The number of walking planks is given by the series
5, 9, 13, ...,
This is an arithmetic series with
a = 5, the first term
d = 4, the common difference
On the n-th day, the number of walking planks is
[tex]a_{n} = 5 + 4(n-1)[/tex]
Answer: [tex]a_{n} = 5 +4(n-1)[/tex]
Part B
On the 12-th day, the number of walking planks is
[tex]a_{12} = 5 +4(12-1) = 5 +44 = 49[/tex]
Answer: A. 49
Part A
The number of walking planks is given by the series
5, 9, 13, ...,
This is an arithmetic series with
a = 5, the first term
d = 4, the common difference
On the 11nth day, the number of walking planks is
Answer: 14
Part B
On the 12-th day, the number of walking planks is
Answer: A. 49
Step-by-step explanation: