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UNO [17]
3 years ago
6

A recent study compared the time spent together by single- and dual-earner couples. According to the records kept by the wives d

uring the study, the mean amount of time spent together watching television among the single-earner couples was 61 minutes per day, with a standard deviation of 15.5 minutes. For the dual-earner couples, the mean number of minutes spent watching television was 48.4 minutes, with a standard deviation of 18.1 minutes. At the 0.01 significance level, can we conclude that the single-earner couples on average spend more time watching television together?
Mathematics
1 answer:
sergij07 [2.7K]3 years ago
4 0

Answer:

There is evidence to show that  the single-earner couples on average spend more time watching television together

Step-by-step explanation:

Given that a recent study compared the time spent together by single- and dual-earner couples. According to the records kept by the wives during the study, the mean amount of time spent together watching television among the single-earner couples was 61 minutes per day, with a standard deviation of 15.5 minutes. For the dual-earner couples, the mean number of minutes spent watching television was 48.4 minutes, with a standard deviation of 18.1 minutes.

H_0: \bar x=\bar y\\H_a: \bar x > \bar y

(Right tailed test where x stands for single earner and y for double)

Let us assume sample sizes are 500 each.

Difference -12.600

Standard error 1.066

95% CI -14.6913 to -10.5087

t-statistic  -11.823

DF  998

Significance level P < 0.0001

Since p is less than alpha we reject null hypothesis.

There is evidence to show that  the single-earner couples on average spend more time watching television together

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NNADVOKAT [17]

Answer:(1,-4)

Step-by-step explanation:

3 0
3 years ago
Ballpoint pens cost $1.50 a dozen for the first 200 dozen a store buys from a wholesaler and $1.25 a dozen for those bought in a
Ivenika [448]

Solution:

We are given that

Ballpoint pens cost $1.50 a dozen for the first 200 dozen a store buys from a wholesaler.

$1.25 a dozen for those bought in addition to the first 200 dozen.

we have been asked to find

If the store buys 250 dozen pens from the wholesaler, then what is the average cost of ballpoint pens per dozen.

Cost of first 200 dozens of pens=1.5*200=300dollars

Cost of 50 dozens of pens =50*1.25=62.5 dollars

Total cost of 250 dozens of pens=300+62.5=362.5dollars\\

Average cost per dozen=\frac{362.5}{250}= 1.45dollars

4 0
4 years ago
sunny side acres has approximately 550 square feet multiplied by the amount of times all the pedestrians have eaten a human the
andrew-mc [135]

Answer:

I think this because ###################################################################################################################################################################################################################################################################################################################################################################################################################################################

Step-by-step explanation:

8 0
3 years ago
M–[(m–n)÷(−2)](−5), if m=−4, n=−6
jeka94

Answer:

-9

Step-by-step explanation:

We are given the expression m–[(m–n)÷(−2)](−5).  Substituting -4 for m and -6 for n, we get:

-4–[(-4 + 6)÷(−2)](−5)

We must do the work that appears inside parentheses first:

-4–[(  2  )÷(−2)](−5)

Next we must do the work that appears inside square brackets:

-4–[     -1    ](−5)

                                             Multiplication comes next.  The above expression becomes:

-4 - [ 5  ]

which in turn comes out to -9

5 0
4 years ago
-3x - 3y = 3, -5x + y =13<br> System of Equations
Nataliya [291]

Answer:

(\frac{-7}{3}, \frac{4}{3})

Step-by-step explanation:

Hi there!

We are given the following system of equations:

-3x-3y=3

-5x+y=13

and we need to find the solution (the point at which the 2 lines intersect)  

let's solve this by substitution, where we will set one variable equal to an expression containing the other variable, and then substitute that expression into the other equation to solve for the variable that the expression from earlier contains, and then use the value of the solved variable to find the value of the first variable

in the second equation, add 5x to both sides to isolate y by itself

y=5x+13

now substitute 5x+13 as y in -3x-3y=3

-3x-3(5x+13)=3

do the distributive property

-3x-15x-39=3

combine like terms

-18x-39=3

add 39 to both sides

-18x=42

divide both sides by -18

x=\frac{-7}{3}

now we need to find y

remember: y=5x+13

substitute \frac{-7}{3} as x in y=5x+13

y=5(\frac{-7}{3})+13

multiply

y=\frac{-35}{3}+13

add

y=\frac{4}{3}

So the answer is x=\frac{-7}{3}, y=\frac{4}{3}. As a point, it's (\frac{-7}{3}, \frac{4}{3})

Hope this helps! :)

4 0
4 years ago
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