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alexandr402 [8]
3 years ago
10

What is the mean absolute deviation of this data set, rounded to the nearest tenth?

Mathematics
1 answer:
kari74 [83]3 years ago
3 0

Answer:

0.4 = 0.4

0.9 = 1.0

1.1 = 1.1

2.8 = 3.0

Step-by-step explanation:

i'm so sorry if this is wrong i just wanted to try and help

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Juan and Lizzy are in the final week of their training for a marathon. Juan's goal is to run one mile on the first day of the we
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Answer:

1. Juan's marathon training schedule is an example of a geometric sequence

2. Lizzy's marathon training schedule is an example of an arithmetic sequence

3. Lizzy will be better prepared for the marathon

Step-by-step explanation:

In the arithmetic sequence there is a common difference between each two consecutive terms

In the geometric sequence there is a common ratio between each two consecutive terms

Juan's Schedule

∵ Juan's will run one mile on the first day of the week

∴ a_{1} = 1

∵ He will double the amount he runs each day for the next

   6 days

- That means he multiplies each day by 2 to find how many miles

   he will run next day

∴  a_{2} = 1 × 2 = 2 miles

∴  a_{3} = 2 × 2 = 4 miles

∴  a_{4} = 4 × 2 = 8 miles

∴  a_{5} = 8 × 2 = 16 miles

∴  a_{6} = 16 × 2 = 32 miles

∴  a_{7} = 32 × 2 = 64 miles

That means there is a common ratio 2 between each two consecutive days

1. Juan's marathon training schedule is an example of a geometric sequence

Lizzy's Schedule

∵ Lizzy's will run 10 miles on the first day of the week

∴ a_{1} = 10

∵ She will increase the amount she runs by 3 miles each day for

   the next six days

- That means she adds each day by 3 to find how many miles

    she will run next day

∴  a_{2} = 10 + 3 = 13 miles

∴  a_{3} = 13 + 3 = 16 miles

∴  a_{4} = 16 + 3 = 19 miles

∴  a_{5} = 19 + 3 = 22 miles

∴  a_{6} = 22 + 3 = 25 miles

∴  a_{7} = 25 × 3 = 28 miles

That means there is a common difference 3 between each two consecutive days

2. Lizzy's marathon training schedule is an example of an arithmetic sequence

The rule of the sum of nth term in the geometric sequence is S_{n}=\frac{a_{1}(1-r^{n})}{1-r}

∵ a_{1} = 1 , r = 2 and n = 7

∴  S_{7}=\frac{1(1-2^{7})}{1-2}

∴  S_{7} = 127

∴ Juan will run 127 miles in the final week

The rule of the sum of nth term in the arithmetic sequence is S_{n}=\frac{n}{2}[a_{1}+a_{n}]

∵ n = 7,  a_{1} = 10  and  a_{7} = 28

∴ S_{7}=\frac{7}{2}(10+28)

∴ S_{7} = 133

∴ Lizzy will run 133 miles in the final week

∵ 133 miles > 127 miles

∴ Lizzy will run more miles than Juan

3. Lizzy will be better prepared for the marathon

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