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almond37 [142]
2 years ago
10

the function m(g) provides the number of miles a car travel on g gallons of gas. The fuel tank holds 14 gallons which allows a m

aximum ride of 504 miles. What is domain of the function
Mathematics
2 answers:
vampirchik [111]2 years ago
5 0

Answer:

0\leq g\leq 14

Step-by-step explanation:

The function is defined as m(g), that is, the independent variable represents gallons, and the dependent variable represents miles, depending on the gallons of gas, the car will move certain number of miles.

Knowing the relation between the variables of the function, we also can know that the fuel tank holds 14 gallons, that is, the independent variable holds 14 units, and the independent variable is g.

Remember that the domain is the set that represents all valid values that the independent variable can take. In this case

0\leq g\leq 14

Which means that the fuel tank can hold a maximum of 14 gallons and a minimum of 0 gallons. Therefore, the domain is

0\leq g\leq 14

iren [92.7K]2 years ago
4 0

Answer:

0<_g <_ 14 or A. If it’s the same paper

Step-by-step explanation:


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Answer:

a. Yes(n=500>=5, n(1-p)=25>=5)

b. 0.15241

Step-by-step explanation:

a. A normal approximation to the binomial can be used  n\geq5 and n(1-p)>=5:

#We calculate our p as follows:

\hat p=x/n=470/500=0.94

n=500

n(1-p)=500(1-0.95)=25

Hence, we can use the normal approximation.

b. This is a normal approximation.

-Given that p=0.95(95%)

-We verify if our distribution can be approximated to a normal:

np=0.95\times 500=475\\n(1-p)=500(1-0.95)=25\\\\np\geq 5,\ n(1-p)\geq 5

Hence, we can use the normal approximation of the form:

P_{bin}(k,n,p)->N(\mu,\sigma^2)\left \{ {{\mu=np=475} \atop {\sigma=\sqrt{np(1-p)}=4.8734}} \right. \\\\\\P_{bin}(k\leq 470)\approx P_{norm}(x\leq 470.5)=P_{norm}(z\leq \frac{470-475}{4.8734})\\\\P_{norm}(z\leq -1.0260)=0.15241

Hence, the probability of the sample proportion  is the same as the proportion of the sample found is 0.15241

3 0
2 years ago
The histogram shows the number of chicks born to non-migratory Canada geese in a city park, with the horizontal axis representin
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Answer: (6-9) Hatchlings would be a reasonable outcome for the simulation.

As the histogram shows the number of chicks born to non-migratory Canada geese in a city park, with the horizontal axis representing the number of hatchlings and the vertical axis representing the number of nests.

In order to monitor the geese population, the state wildlife service annually samples the number of hatchlings from 30 nests using a simulation= 6-9 hatchlings.

(As there is only 1 bar with (6-9)hatchlings which is meeting to the 30 nests on y axis)


7 0
2 years ago
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In a sale, normal prices are reduced by 20%. The sale price of a shirt is £26. Calculate the normal price of the shirt
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Lionel computed the average rate of change in the depth of a pool over a two-week interval to be zero. Which statement must be t
gayaneshka [121]

Answer:The pool must have been the same depth at the start of the interval as it was at the end of the interval.

Step-by-step explanation:

The average rate of change is calculated as:

[final value - initial value] / time interval.

Then, the average rate of change does not take into account intermediates values, and you cannot draw any conclusion about such intermediate values.

In the given case you have:

average rate of change in depth = [final depth - initial depth] / 2 weeks.

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That is why the conclusion is the second statement of the answer choices: the pool must have been the same depth at the start of the interval as it was at the end of the interval.

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Kelly, Laura, and Tia so boxes of cookies for a fundraiser. Kelly sold 15 boxes less than Laura. Tia so twice as many boxes as K
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Answer:

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Step-by-step explanation:

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4L - 45 = 83

4 L = 128

L =  32    

Laura 32

Kelly 17 (32-15)

Tia 34  (2*17)

32+17+34 = 83

7 0
2 years ago
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