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Mount Kenya University *
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Course
MISC
Subject
Statistics
Date
Nov 24, 2024
Type
docx
Pages
8
Uploaded by ghghbop0
e
B
.
2021
ZheZhangd
|
©
|
nsmmn:ssm
Homework:
Week
3:
Unit
5
Score:
14
of
14
pts
4
(14
complete)
w
|
p
HW
Score:
100%,
136
of
136
p
)
5.1.1-T
Question
Help
w
{
Given
the
probability
distributions
shown
to
the
right,
complete
the
following
parts.
Distribution
A
Distribution
B
o
a.
Compute
the
expected
value
for
each
distribution.
i
P(X=x))
Xi
P(X=x)
b.
Compute
the
standard
deviation
for
each
distribution.
0
0.06
0
0.49
¢.
Whatis
the
probability
that
x
will
be
at
least
3
in
Distribution
A
and
Distribution
B?
g
0.10
u
020
d.
Compare
the
results
of
distributions
A
and
B.
2
0.15
2
0.15
3
0.20
3
0.10
4
0.49
4
0.06
.
What
is
the
probability
that
x
will
be
at
least
3
in
Distribution
A?
P(x23)=
0.69
:
(Type
an
integer
or
a
decimal.
Do
not
round.)
What
is
the
probability
that
x
will
be
at
least
3
in
Distribution
B?
P(x23)=
0.16
(Type
an
integer
or
a
decimal.
Do
not
round.)
d.
Use
these
results
to
compare
distribution
A
and
distribution
B.
X
Distribution
A
is
symmetric,
distribution
B
is
symmetric.
Distribution
A
is
symmetric,
distribution
B
is
left-skewed.
-4
Distribution
A
is
left-skewed,
distribution
B
is
right-skewed.
Distribution
A
is
right-skewed,
distrib;nion
B
is
symmetric.
Distribution
A
is
right-skewed,
distribution
B
is
left-skewed.
Question
is
complete.
All
parts
showing
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MgtOp215-Business
Statistics:
Summer2021
ZheZhang
&
|
©
|
05/29/2111:55
AM
Homework:
Week
3:
Unit
5
3
Score:
8
of
8
pts
4
20f
14
(14
complete)
w
|I]
HW
Score:
100%,
136
of
136
pts
¥)5.1.3-T
Question
Help
w
fi
Aregional
automobile
dealership
sent
out
fiers
to
prospective
customers
indicating
that
they
had
already
won
one
of
three
different
prizes:
an
automobile
valued
at
$23,000,
a
$75
gas
card,
or
a
$5
shopping
card.
To
claim
his
or
her
prize,
a
prospective
customer
needed
to
present
the
flier at
the
dealership's
showroom.
The
fine
print
on
the
back
of
the
flier
listed
the
probabilities
of
winning.
The
chance
of
winning
the car
was
1
out
of
31,829,
the
chance
of
winning
the
gas
card
was
1
out
of
31,829,
and
the
chance
of
winning
the
shopping
card
was
31,827
out
of
31,829.
Complete
parts
(a)
through
(d).
a.
How many
fliers
do
you
think
the
automobile
dealership
sent out?
Assume
there
is
one
car
and
one
gas
card
available.
31829
fliers
b.
Using
your
answer
to
(a)
and
the
probabilities
listed
on
the
flier,
what
is
the
expected
value
of
the
prize
won
by
a
prospective
customer
receiving
a
flier?
1=$5.72
(Round
to
the
nearest
cent
as
needed.)
c.
Using
ybur
answer
to
(a)
and
the
probabilities
listed
on
the
flier,
what
is
the
standard
deviation
of
the
value
of
the
prize
v.Ln
by
a
prospective
customer
receiving
a
flier?
©0=$128.89
(Round
to
the
nearest
cent
as
needed.)
d.
Do
you
think
this
is
an
effective
promotion?
Why
or
why
not?
v
Yes.
The
promotion
will
turn
a
profit
if
the
customers
redeeming
fliers
make
an
average
purchase
greater
than
the
expected
value
of
the
prize
won,
which
is
likely.
B.
No.
The
promotion
will
only
turn
a
profit
if
the
customers
redeeming
fliers
make
an
average
purchase
less
than
the
expected
value
of
the
prize
won,
which
is
unlikely.
C.
Yes.
The
promotion
will
turn
a
profit
if
any
of
the
customers
redeeming
fliers
make
a
purchase,
which
is
likely.
D.
No.
The
promotion
will
not
turn
a
profit
regardless
of
how
many
customers
redeeming
fliers
make
a
purchase.
Question
is
complete.
All
parts
showing
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MgtOp215-Business
Statistics:
Summer2021
]
ZheZhang&
|
©
|
05/29/2111:56
AM
Homework:
Week
3:
Unit
5
Score:
6
of
6
pts
)5.1.5-T
The
number
of
arrivals
per
minute
at
a
bank
located
in
the
central
business
district
of
a
large.
city
was
recorded
over
a
period
of
200
minutes,
with
the
results
shown
in
the
table
below.
Complete
(a)
through
(c)
to
the
right.
Arrivals
Frequency
o
2
DN
A
©N
=
O
S
Question
is
complete.
All
parts
showing
(NS
Q)
=
T
D
Discrete
Prob:
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|
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|
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=
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MgtOp215-Business
Statistics:
Summer2021
4
|
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14 (14
complete)
w
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mathxl.com/Student/PlayerHomework.aspx?homeworkid=596104073&questionld=9&flushed=fals..
&
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HW
Score:
100%,
136
of
136
P
Question
Help
w
‘
a.
Compute
the
expected
number
of
arrivals
per
minute.
1=
2595
(Type
an
integer
or
decimal
rounded
to
three
decimal
places
as
needed.)
b.
Compute
the
standard
deviation.
o=
1.789
(Type
an
integer
or
decimal
rounded
to
three
decimal
places
as
needed.)
c.
What
is
the
probability
that
there
will
be fewer
than
2
arrivals
in
a
given
minute?
P(x<2)=0.325
(Type
an
integer
or
decimal
rounded
to
three
decimal
places
as
needed.)
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ZheZhang&
|
©
|
05/29/2111:56
AM
Homework:
Week
3:
Unit
5
Score:
10
of
10
pts
&)
51.7-T
below.
a.
Compute
the
expected
return
for
stock
X
and
for
stock
Y.
The
expected
return
for
stock
X
is
87
.
(Type
an
integer
or
a
decimal.
Do
not
round.)
The
expected
return
for
stock
Y
is
109
.
(Type
an
integer
or
a
decimal.
Do
not
round.)
b.
Compute
the
standard
deviation
for
stock
X
and
for
stock
Y.
The
standard
deviation
for
stock
X
is
86.38
.
(Round
to
two
decimal
places
as
needed.)
The
standard
deviation
for
stock
Y
is
1114.23
.
(Round
to
two
decimal
places
as
needed.)
.
Would
you
invest
in
stock
X
or
stock Y?
Explain.
Choose
the
correct
answer
below.
Question
is
complete.
All
parts
showing
(IS
4
|
40f14
(14
complete)
w
D
You
are
trying
to
develnp
a
strategy
for
investing
in
two
different
stocks.
The
anticipated
annual
return
fora
$1,000
investment
in
each
stock
under
four
different
economic
conditions
has
the
probability
distribution
shown
to
the
right.
Complete
parts
(a)
through
(c)
HW
Score:
100%,
136
of
136
pts.
Question
Help
w
'fl
Retuns
o
Economic
ProbabilityCondition
Stock
X
Stock
Y
0.1
Recession
=120
-190
0.2
Slow
growth
20
40
04
Moderate
growth
110
150
03
Fast
growth
170
200
Based
on
the
expected
value,
stock
X
should
be
chosen.
However,
stock
X
has
a
larger
standard
deviation,
resulting
in
a
higher
risk,
which
should
be
taken
into
consideration.
¥
.
Based
on
the
expected
value,
stock
Y
should
be
chosen.
However,
stock
Y
has
a
larger
standard
deviation,
resulting
in
a
higher
risk,
which
should
be
taken
into
consideration.
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MgtOp215-Business
Statistics:
Summer2021
ZheZhang&
|
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|
05/29/2111:56/4
Homework:
Week
3:
Unit
5
K
Score:
8
of
8
pts
«
|
50f14
(14
complete)
v
B
HW
Score:
100%,
136
of
1¢
¥)5.2.9-T
Queston
Hop'w|
Determine
the
following
probabilities.
a.
Forn=3and
n=0.13,
whatis
P(X
=
0)?
b.
Forn
=11
and
x=0.40,
what
is
P(X
=
10)?
c.
Forn=11and
x=0.50,
what
is
P(X
=9)?
d.Forn=5and
n=0.81,
what
is
P(X
=4)?
a.Whenn=3and
7=0.13,
P(X=0)=
0.6585
.
(Round
to
four
decimal
places
as
needed.)
.
b.
When
n=11
and
n=0.40,
P(X=10)
=
0.0007
.
(Round
to
four
decimal
places
as
needed.)
¢.
Wheri
n=11
and
7
=0.50,
P(X=9)
=
0.0269
.
(Round
to
four
decimal
places
as
needed.)
d.
Whenn=5
and
x=0.81,
P(X=4)=
0.4089
.
(Round
to
four
decimal
places
as
needed.)
Question
is
complete.
All
parts
showing
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Prob=
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MgtOp215-Business
Statistics:
Summer2021
ZheZhang&
|
©
|
05/29/2111:56
AM
Homework:
Week
3:
Unit
5
sav]
Score:
8
of
8
pts
4
|
60f14
(14
complete)
w
D
HW
Score:
100%,
136
of
136
3
5.2.10
Question
Help
Determine
the
mean
and
standard
deviation
of
the
variable
X
in
each
of
the
following
binomial
distributions.
a.n=5and
x=0.20
4and
=0.10
and
n=0.50
4
and
n=0.90
Determine
the
standard
deviation.
o=
0.894
(Round
to
three
decimal
places
as
needed.)
b.
When
=4
and
z=0.10,
determine
the
mean.
1=
0.4"
(Type
an
integer
or
a
decimal.
Do
not
round.)
Determine
the
standard
deviation.
5=
0.600
(Round
to
three
decimal
places
as
needed.)
c.
When
n=4
and
= =
0.50,
determine
the
mean.
1=
12
(Type
an
integer
or
a
decimal.
Do
not
round.)
Determine
the
standard
deviation.
«
o=
1.000
(Round
to
three
decimal
places
as
needed.)
Question
is
complete.
All
parts
showing
(D
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e
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On-line
MgtOp215-Business
Statistics:
Summer2021
ZheZhang&
|
©
|
05/29/2111:56
AM
Homework:
Week
3:
Unit
5
Score:
8
of
8
pts
4
|
70f14
(14
complete)
w
D
HW
Score:
100%,
136
of
136
pts
@
5.2.13-T
Question
Help
w
¢
Astudent
is
@king
a
mul(tplg»chuice
exam
in
which
each
question
has two
choices.
Assuming
that
she has
no
knowledge
of
the
correct
answers
to
any
of
the
questions,
she has
decided
ona
snfa(egy
in
which
she
will
plac_e
two
balls
(marked
A
and
B)
into
a
box.
She
randomly
selects
one
ball for
each
question
and
replaces
the
ball
in
the
box.
The
marking
on
the
ball
will
determine
her
answer
to
the
question.
There
are
eight
multiple-choice
questions
on
the
exam.
Complete
parts
(a)
through
(d)
below.
a.
What
is
the
probability
that
she
will
get
eight
questions
correct?
0.0039
(Round
to
four
decimal
places
as
needed.)
b.
What
is
the
probability
that
she
will
get
at
least
seven
questions
correct?
0.0351
(Round
to
four
decimal
places
as
needed.)
5
c.
What
s
the
probabilty
that
she
will
get no
questions
correct?
0.0039
(Round
to
four
decimal
places
as
needed.)
d.
What
is
the
probability
that
she
will
get
no
more
than
two
questions
correct?
0.1445
(Round
to
four
decimal
places
as
needed.)
Question
is
complete.
Similar
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parts
showing
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On-line
MgtOp215-Business
Statistics:
Summer2021
ZheZhang&
|
©
|
05/29/2111:56
AM
Homework:
Week
3:
Unit
5
S
Score:
10
of
10
pts
4
|
80f
14
(14
complete)
w
IZ]
HW
Score:
100%,
136
of
136
¢
@
5.2.15-T
QuestionHelpw
|
{
Past
records
i.ndicale
.thal
the
probability
of
online
retail
orders
that
tun
out
to
be
fraudulent
is
0.06.
Suppose
that,
on
a
given
day,
19
online
retail
orders
are
placed.
Assume
that
the
number
of
online
retail
orders
that
turn
out
to
be
fraudulent
is
distributed
as
a
binomial
random
variable.
Complete
parts
(a)
through
(d)
below.
a.
What
are the
mean
and
standard
deviation
of
the
number
of
online
retail
orders
that
turn
out
to
be
fraudulent?
The
mean
number
of
online
retail
orders
that turn
out
to
be
fraudulent
is
1.1400
.
(Type
an
integer
or
a
decimal.
Round
to
four
decimal
places
as
needed.)
The
standard
deviation
of
the
number
of
fraudulent
retail
orders
is
1.035
.
(Type
an
integer
or
a
decimal.
Round
to
three
decimal
places
as
needed.)
o
b.
What
is
the
probability
that
zero
online
retail
orders
will
turn
out
to
be
fraudulent?
0.3086
(‘i’ype
an
integer
or
a
decimal.
Round
to
four
decimal
places
as
needed.)
c.
Whatvis
the
probability
that
one
online
retail
order
will
tum
out
to
be
fraudulent?
0.3743
(Type
an
integer
or
a
decimal.
Round
to
four
decimal
places
as
needed.)
d.
What
is
the
probability
that
two
or
more
online
retail
orders
will
turn
out
to
be
fraudulent?
0.3171
(Type
an
integer
or
a
decimal.
Round
to
four
decimal
places
as
needed.)
Question
is
complete.
All
narte
chowina
IS
On-line
MgtOp215-Business
Statistics:
Summer2021
ZheZhanga
|
@
05/29/21
11
Homework:
Week
3:
Unit
5
Score:
20
of
20
pts
4
|
90f
14
(14
complete)
w
D
HW
Score:
100%,
136
(
5.2.16-T
1
Question
Help
Suppose
that
you
and
two
friends
go
to
a
restaurant,
which
last
month
filled
approximately
90.2%
of
the
orders
correctly.
Complete
parts
(a)
through
(e)
below.
B
Click
the
icon
to
view
the
order-filling
data
for
two
other
restaurants.
Y
T
T
G
T
TG
IG
11
11T
S
e
TG
S
Ty
T
The
probability
is
0.0009
.
(Round
to
four
decimal
places
as
needed.)
c.
What
is
the
probability
that
at
least
two
of
the
three
orders
will
be
filled
correctly?
The
probability
is
0.973
.
(Round
to
four
decimal
places
as
needed.)
d.
What
are the
mean
and
standard
deviation
of
the
binomial
distribution
used
in
(a)
through
(c)?
Interpret
these
values.
The
mean
is
2.706
.
(Round
to
four
decimal
places
as
needed.)
The
standard
deviation
is
0.515
.
(Round
to
four
decimal
places
as
needed.)
Interpret
the
mean
and
standard
deviation.
L3
On
average,
2.706
orders
are
correctly
filled,
while
there
is
an
approximate
variation
of
0.515
from
the
average
number
of
orders
correctly
filled.
(Round
to
four
decimal
places
as
needed.)
e.
Compare
the
results
of
(a)
through
(d)
win:|
those
of
the
two
restaurants
given
in
the
popup
tables.
Restaurant
C
has
a
slightly
higher
probability
of
filling
orders
correctly.
Question
is
complete.
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Statistics:
Summer2021
ZheZhang&
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Homework:
Week
3:
Unit
5
Score:
10
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4
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Quest
Assume
a
Poisson
distribution.
Find
the
following
probabilities.
a.Let2=3.0,
find
P(X22).
d.LetA=3.5,
find
P(X
22).
e.
LetA=523,
find
P(X<3).
a.
When
A=3.0,
P(X22)
=
0.801
(Round
to
three
decimal
places
as
needed.)
.
b.
When
1=0.3,
P(Xs1)=
0.963
(Round
to
three
decimal
places
as
needed.)
c.
When
A=6.0,
P(X<3)=
0.151
(Round
to
three
decimal
places
as
needed.)
d.
When
2=3.5,
P(X22)=
0.864
(Round
to
three
decimal
places
as
needed.)
e.
When
A=5.3,
P(X<3)=
0.225
N
(Round
to
three
decimal
places
as
needed.)
Question
is
complete.
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Statistics:
Summer2021
ZheZhang&
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Homework:
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Unit
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Score:
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4
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i
Assume
a
Poisson
distribution
with
A
=4.1.
Find
the
following
probabilities.
Questit
a.X=1
b.X<1
c.X>1
d.Xs1
a.
P(X=1)=
0.0679
(Round
to
four
decimal
places
as
needed.)
b.
P(X<1)=
0.0166
(Round
to
four
decimal
places
as
needed.)
c.
P(X>1)=
0.9155
X
(Round
to
four
decimal
places
as
needed.)
d.
P(Xs1)=
0.0845
(Round
to
four
decimal
places
as
needed.)
Question
is
complete.
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parts
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MgtOp215-Business
Statistics:
Summer2021
ZheZhang&
|
©
|
05/29/2111:57AM
Homework:
Week
3:
Unit
5
=a
Score:
8
of
8
pts
4
|
120f
14
(14
complete)
W
@
HW
Score:
100%,
136
of
136
pts
)5.3.21-T
Question
Hep
1|
F
Assume
that
the
number
of
new
visitors
to
a
website
in
one
hour
is
distributed
as
a
Poisson
random
variable.
The
mean
number
of
new
visitors
to
the
website
is
2.2
per
hour.
Complete
parts
(a)
through
(d)
below.
a.
What
is
the
probability
that
in
any
given
hour
zero
new
visitors
will
arrive
at
the
website?
The
probability
that
zero
new
visitors
will
arrive
is
0.1108
.
(Round
to
four
decimal
places
as
needed.)
b.
What
is
the
probability
that
in
any
given
hour
exactly
one
new
visitor wil
arrive
at
the
website?
The
probability
that
exactly
one
new
visitor
will
arrive
is
0.2438
.
(Round
to
four
decimal
places
as
needed.)
c.
What
is'lhe
probability
that
in
any
given
hour
two
or
more
new
visitors
will
arrive
at
the
website?
The
probability
that
two
o
more
new
visitors
will
arrive
is
0.6454
.
(Round
to
four
decimal
places
as
needed.)
d.
What
is
the
probability
that
in
any
given
hour
fewer
than
three
new
visitors
will
arrive
at
the
website?
The
probability
that
fewer
than
three
new
visitors
will
arrive
is
0.6227
(Round
to
four
decimal
places
as
needed.)
>
Question
is
complete.
pm——
(>
|
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parts
showing
(D
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mathxl.com/studenthIayerHomewcrk.aspx?homewcrkld:596104073&ques!ionId:e&flushed:fa!s...
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On-line
MgtOp215-Business
Statistics:
Summer2021
ZheZhangas
|
©
|
05/29/21
11:57
AM
‘Homework:
Week
3:
Unit
5
Ea
fcom:
8
of
8
pts
4
|
130f14
(14
complete)
w
HW
Score:
100%,
136
of
136
pts
¢)5.3.26-T
Question
Hopw
|
£
A
consumer
response
team
hears
directly
from
consumers
about
the
challenges
they face
in
the
marketplace,
brings
their
concerns
to
the
attention
of
financial
institutions,
and
assists
in
addressing
their
complaints.
The
consumer
r
team
accepts
ints
related
to
mortgages,
bank
accounts
and
services,
private
student
loans,
other
consumer
loans,
and
credit
reporting.
An
analysis
of
complaints
over
time
indicates
that
the
mean
number
of
credit
reporting
complaints
registered
by
consumers
is
1.85
per
day.
Assume
that
the
number
of
credit
reporting
complaints
registered
by
consumers
is
distributed
as
a
Poisson
random
variable.
Complete
parts
(a)
through
(d)
below.
a.
What
is
the
probability
that
on
a
given
day, no credit
reporting
complaints
will
be
registered
by
consumers?
The
probability
that no
complaints
will
be
registered
is
0.1572
.
(Round
to
four
decimal
places
as
needed.)
b.
What
is
the
probability
that
on
a
given
day,
exactly
one
credit
reporting
complaint
will
be
registered
by
consumers?
The
pr
ility
that
exactly
one
int
will
be
regis
is
0.2909
.
(Round
to
four
decimal
places
as
needed.)
¢.
What
is
the
probability
that
on
a
given
day,
more
than
one
credit
reporting
complaint
will
be
registered
by
consumers?
The
probability
that
more
than
one
complaint
will
be
registered
is
0.5519
.
(Round
to
four
decimal
places
as
needed.)
d.
What
is
the
probability
that
on
a
given
day,
fewer
than
two
credit
reporting
complaints
will
be
registered
by
consumers?
The
probability
that
fewer
than
two
complaints
will
be
registered
is
0.4481
.
(Round
to
four
decimal
places
as
needed.)
Question
is
complete.
All
parts
showing
5
o=
awn
|
&
o
(6
&
mathxI.com/S(udem/PIayerHomework.aspx?homeworkld:596104073&questicnld=9&f|ushed:(als.A,
L4
5ag
On-line
MgtOp215-Business
Statistics:
Summer2021
ZheZhang&
|
©
|
05/29/2111:57AM
Homework:
Week
3:
Unit
5
Score:
10
of
10
pts
Pl
14
of
14
(14
complete)
w
=
)
HW
Score:
100%,
136
of
136
pt
)
5.3.27-T
QuestionHep
v
|
£
A
company
publishes
statistics
concerning
car
quality.
The
initial
quali
|
A
quality
score
measures
the
number
of
problems
per
new
car
sold.
For
one
year,
Car
A
had
1.48
problems
per
car.
Let the
random
variable
X
be
equal
to
the
number
of
problems
with
a
newly
purchased
model
A
car.
Complete
parts
(a)
through
(d).
£
a.
What
assumptions
must
be
made
in
order
for
X
to
be
distributed
as
a
Poisson
random
variable?
Select
all
the
assumptions
for
a
Poisson
distribution.
¥
5.
The
probabilty
of
a
problem
is
the
same
for
each
period
of
time.
At
least
30
model
A
cars
are
sold.
v
The
number
of
problems
in
a
given
period
is
independent
of
the
number
of
problems
in
any
other
period.
v
The
probability
of
a
problem
in
a
time
period
approaches
zero
as
the
length
of
the
time
period
becomes
smaller.
b.
Making
the
assumptions
as
in
(a),
if
you
purchased
a
model
A
car,
what
is
the
probabilfy
that
the
new
car
will
have
zero
problems?
The
probability
that
the
new
model
A
car
will
have
zero
problems
is
0.2276
.
(Round
to
four
decimal
places
as
needed.)
I
¢.
Making
the
assumptions
s
in
(a),
if
you
purchased
a
model
A
car,
what
is
the
probabilty
that
the
new
car
will
have
two
or
fewer
problems?
The
probability
that
a
new
model
A
car
will
have
twa
o
fewer
problems
is
(0.8139
.
(Round
to
four
decimal
places
as
needed.)
d.
Give
an
operational
definition
for
"problem."
A
problem
is
when
parts
of
the
vehicle
wear
out
or
break
sooner
than
anticipated,
or
the
vehicle
requires
more
maintenance
than
expected
for
its
age.
o4
A
problem
is
when
a
vehicle
has
a
complete
break
down
or
malfunction,
or
when
controls
or
features
are
difficult
to
use
or
understand.
Question
is
complete.
All
parts
showing
(NI
T
7
G
m_matnxi
i
1z
cum[s!udenthIayerHomework.aspx?homeworkld=596104073&questlonld=9&flushed=fa|s.,.
¥
v
&
N
@
On-line
MgtOp215-Business
Statistics:
Summer2021
ZheZhang&
|
©
|
05/29/2111:57
AM
Homework:
Week
3:
Unit
5
Score:
10
of
10
pts
4
)
5.3.27-T
Savi
14
of
14
(14
complete)
w
HW
Score:
100%,
136
of
136
p
Question
Help
w
{
A
company
publishes
statistics
concerning
car
quality.
The
initial
quality
score
measures
the
number
of
problems
per
new
car
sold.
For
one
year,
Car
A
had
1.48
problems
per
car.
Let the
random
variable
X
be
equal
to
the
number
of
problems
with
a
newly
purchased
model
A
car.
Complete
parts
(a)
through
(d).
The
probability
that the
new
model
A
car
will
have
zero
problems
is
02276
.
(Round
to
four
decimal
places
as
needed.)
€.
Making
the
assumptions
as
in
(a),
if
you
purchased
a
model
A
car,
what
is
the
probability
that
the
new
car
will
have
two
or
fewer
problems?
The
probability
that
a
new
model
A
car
will
have
two
or
fewer
problems
is
0.8139
.
(Round
to
four
decimal
places
as
needed.)
d.
Give
an
operational
definition
for
"problem.”
A
problem
is
when
parts
of
the
vehicle
wear
out
or
break sooner
than
anticipated,
or
the
vehicle
requires
more
maintenance
than
expected
for
its
age.
¥
&
Aproblem
is
when
a
vehicle
has
a
complete
break
down
or
malfunction,
or
when
controls
o
features
are
difficult
to
use
or
understand.
A
problem
is
when
a
vehicle
gets
into
a
traffic
violation,
an
accident,
or
an
owner
is
injured
while
driving
the
vehicle.
A
problem
is
when
an
owner
files
a
complaint
or
becomes
dissatisfied
with
a
vehicle's
performance,
usability,
or
reliability.
Why
is
the
operational
definition
important
in
interpreting
the
initial
quality
score?
The
operational
definition
helps
manufacturers
learn
what
cars
to
stop
making.
4
The
operational
definition
determines
what
incidents
the
initial
quality
score
describes.
The
operational
definition
determines.
if
the
initial
quality
score
is
significant
or
not.
The
operational
definition
helps
owners
lean
of
what
kinds
of
problems
their
car
has.
Question
is
complete.
i
.
similar
Question
|}
Al
parts
showing
(EEEED
*
@Eww)
(@
D)
On-line
MgtOp215-Business
Statistics:
Summer2021
ZheZhangd
|
©
|
05/29/21
|
11:55
AM
Homework:
Week
3:
Unit
5
Eae
Score:
14
of
14
pts
10114
(14
complete)
w
|
p
HW
Score:
100%,
136
of
136
pts—
5.1.1-T
Question
Helpw
=
¥
Given
the
probability
distributions
shown
to
the
right,
complete
the
following
parts.
Distribution
A
Distribution
B
o
a.
Compute
the
expected
value
for
each
distribution.
L
BXEX)
X
PX=x)
b.
Compute
the
standard
deviation
for
each
distribution.
0.06
0.49
.
What
s
the
probability
that
x
will
be
at
least
3
in
Distribution
A
and
Distribution
B?
010
020
d.
Compare
the
results
of
distributions
A
and
B.
0.15
0.15
0.20
0.10
049
0.06
awN
o
s
wN
O
a.
What
is
the
expected
value
for
distribution
A?
=
2.960
(Type
an
integer
or
decimal
rounded
to
three
decimal
places
as
needed.)
What
is
the
expected
value
for
distribution
B?
n=
1.040
(Type
an
integer
or
decimal
rounded
to
three
decimal
places
as
needed.)
b.
What
s
the
standard
deviation
for
distribution
A?
L3
o=
1.256
(Type
an
integer
or
decimal
rounded
to
three
decimal
places
as
needed.)
What
is
the
standard
deviation
for
distribution
B?
0=
1.256
;
(Type
an
integer
or
decimal
rounded
to
three
decimal
places
as
needed.)
.
What
is
tha
probabilitv
that
x
will
be
at
least
3
in
Distribution
A?
Question
is
complete.
G
All
parts
showing
(IS
ez
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