Retail Sales Two stores sell the exact same brand and style of a dresser, a nightstand, and a bookcase. Matrix A gives the retail prices (in dollars) for the items. Matrix B gives the number of each item sold at each store in one month. Dresser Nightstand Bookcase A = [ 250 80 60 ] Store 1 Store 2 B = [ 40 35 30 35 50 75 ] Dresser Nightstand Bookcase (a) Calculate AB . (b) Interpret the entries of AB . (c) Calculate the matrix 1.1 A . (d) Interpret the entries of the matrix 1.1 A .
Retail Sales Two stores sell the exact same brand and style of a dresser, a nightstand, and a bookcase. Matrix A gives the retail prices (in dollars) for the items. Matrix B gives the number of each item sold at each store in one month. Dresser Nightstand Bookcase A = [ 250 80 60 ] Store 1 Store 2 B = [ 40 35 30 35 50 75 ] Dresser Nightstand Bookcase (a) Calculate AB . (b) Interpret the entries of AB . (c) Calculate the matrix 1.1 A . (d) Interpret the entries of the matrix 1.1 A .
Retail Sales Two stores sell the exact same brand and style of a dresser, a nightstand, and a bookcase. Matrix A gives the retail prices (in dollars) for the items. Matrix B gives the number of each item sold at each store in one month.
Dresser
Nightstand
Bookcase
A
=
[
250
80
60
]
Store
1
Store
2
B
=
[
40
35
30
35
50
75
]
Dresser
Nightstand
Bookcase
Example 4 (Part 2) We can use Statkey to take 50 different random samples of size 20 each, find the mean of
each sample, and compute a confidence interval for each one. The graph of the sampling distribution of the means
is on the left below, and that of the 50 confidence intervals is on the right.
1. What does each dot on the left hand dotplot represent?
StatKey Sampling Distribution for a Mean
Percent with Internet Access (Countries) ▾
Show Data Table Edit Data
Choose samples of size n =
20
Upload File
Change Column(s)
Generate 1 Sample
Generate 10 Samples
Generate 100 Samples
Generate 1000 Samples
Reset Plot
Sampling Dotplot of Mean
Left Tail Two-Tail Right Tail
60
50
40
40
30
20
20
10
samples = 50
mean = 41.626
std. error = 5.089
:
.:
:
::
0
25
30
35
40
45
50
55
60
41.626
Data Plots
Confidence Intervals
95%->
Confidence Intervals
Coverage
48/50 = 96%
20
40
60
80
2. Circle the confidence intervals that failed to capture the true mean.
3. Circle the sample means that produced those…
Chapter 2 Solutions
Pearson eText for Finite Mathematics & Its Applications -- Instant Access (Pearson+)
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, subject and related others by exploring similar questions and additional content below.