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tankabanditka [31]
3 years ago
13

The population of the United States was about 280 million in 2000 and about 310 million in 2010. What was the annual rate of cha

nge in population from 2000 to 2010
Mathematics
1 answer:
JulsSmile [24]3 years ago
8 0

To find the annual rate of chnge, we have to use the following formula

\frac{P(2010)-P(2000)}{2010-2000}

P(2010) represents the population in the year 2010 and P(2000) represents the population in the year 2000 .

Substituting the values, we will get

\frac{310-280}{2010-2000} = \frac{30}{10} = 3 \ million \ per \ year

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Change 1.87 radians to degree measure. Round to the nearest tenth.
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We can use the conversion:
\pi\ radians=180\ degrees
1.87\ radians=\frac{1.87}{\pi}\times 180=107.1\ degrees
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Jose has decided to pay off his $20,000 car loan. He has been making payments of $444.89 and has 15 months left to pay. His loan
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3 years ago
331 students went on a field trip.6 buses were filled and 7 students traveled in cars.how many students were in each bus
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There were 54 students in each bus

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In a triangle ABC, AB = 7, AC = 8, BC = 3, what is cos(A)?
kotegsom [21]
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c=AB=7
b=AC=8
a=BC=3
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6 0
3 years ago
Music streaming services are the most popular way to listen to music. Data gathered over the last 12 months show Apple Music was
marysya [2.9K]

Answer:

There is enough statistical evidence to suggest that there is no difference between the mean number of households picking either service

Step-by-step explanation:

The parameters of the music streaming service are;

The average number of households using Apple Music, \overline {X}_1 = 1.73 million

The standard deviation, σ₁² = 0.46 million

The average number of households using Spotify, \overline {X}_2 = 2.17 million

The standard deviation, σ₂² = 0.33 million

The significance level = 0.01

Hypothesis testing with different population standard deviation

Z = \dfrac{\overline {X}_1 - \overline {X}_2}{\sqrt{\dfrac{\sigma_1^2}{n_1} +\dfrac{\sigma_2^2}{n_2}} }

H₀: \overline {X}_1 ≠ \overline {X}_2

H₁:  \overline {X}_1 = \overline {X}_2

Z = \dfrac{1.73- 2.17}{\sqrt{\dfrac{0.46^2}{12} +\dfrac{0.33^2}{12}} } = -2.6923

p-value for the test statistic = 2 × P(Z <-2.6923) = 2 × 0.00357 = 0.00714

Therefore, the p-value is less than the significance level, and it is therefore unlikely that the result will be observed under the null hypothesis

We therefore reject the null hypothesis and there is enough statistical evidence to suggest that there is no difference between the mean number of households picking either service

3 0
3 years ago
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