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olchik [2.2K]
3 years ago
8

For a recently released movie, the function y=119.67(0.61)x models the revenue earned, y in millions of dollars each week, x for

several weeks after its release. based on the equation how much more money , in millions of dollars, was earned in revenue for week 3 than for week 5
Mathematics
1 answer:
dlinn [17]3 years ago
7 0
f(x)=119.67(0.61)x

substitute three in to get 

f(3)=119.67(0.61)(3) 

which simplifies to 218.996.

week five is 

f(5)=119.67(0.61)(5)

which simplifies to 364.9935

you can then find the difference which shows that week five earned $146.00 more than week three

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With gasoline prices increasing, drivers are more concerned with their cars’ gasoline consump- tion. For the past 5 years, a dri
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The calculated chi -square  value =5.7356 Is less than12.01 at 0.1level of significance .

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Step-by-step explanation:

<u>Step:-(1)</u>

Given data 28 25 29 25 32 36 27 24

Sample size 'n' = 8

mean of the sample (x⁻) = ∑x /n = \frac{28+ 25+ 29 +25 +32 +36 + 27 + 24}{8}

mean of the sample (x⁻) =  28.25

x                           x- x⁻                         (x-x⁻ )²

28              28 - 28.25  = -0.25       0.0625    

25             25 -28.25   = -3.25       10.56

29             29-28.25    = 0.75        0.5625

25             25-28.25    = -3.25      10.56

32             32-28.25    =   3.75      14.06

36            36-28.25    =   7.75      60.06

27            27-28.25    = -1.25      1.5625

24            24-28.25    = -4.25      18.06

                                          ∑(x-x⁻)² =   115.4875    

<u>Step:-(2)</u>

The sample standard deviation

           S² = ∑(x-x⁻)²/n-1 = \frac{115.4875 }{7}  = 16.49

   By using χ² distribution

                           χ²  = \frac{ns^2 }{variance}

By above test can be applied only if the population from which sample is drawn normal.

Given data For the past 5 years, a driver has tracked the gas mileage of his car and found that the variance from fill-up to fill-up was σ2 = 23 mpg^2.

Population variance σ² = 23

<u>Step:-(3)</u>

Null hypothesis :H₀:σ² = 23

Alternative hypothesis :H₁:≠23

X^{2} = \frac{8 (16.49)}{23}=5.7356

<u>The calculated chi -square  value =5.7356</u>

The degrees of freedom γ=n-1 =8-1=7

The tabulated value of chi -square = 12.01 at 0.1level of significance (check table)

The calculated chi -square  value =5.7356 Is less than12.01 at 0.1level of significance .

The null hypothesis is accepted.

<u>Conclusion</u>:-

The null hypothesis is accepted.

The past 5 years, a driver has tracked the gas mileage of his car and found that the variance from fill-up to fill-up was σ2 = 23 mpg^2.

                       

5 0
3 years ago
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