Find ∫C−ysin(x)dx+cos(x)dy∫C−ysin(x)dx+cos(x)dy where C is the parabola y=x2y=x2 between (0, 0) and (4, 16).
∫C−ysin(x)dx+cos(x)dy=∫C−ysin(x)dx+cos(x)dy= _____

Partial Answer:

For #10 the solutions are 2 and 5

Step-by-step explanation:

Solutions for an equation can be x-intercepts, or where it touches the x or horizontal line. The equation in #10 touches the x line at 2 and 5.

Answer:

X

Step-by-step explanation:

Each input should have one output.

The correct statements are:

b. The population variances for each of the cells should be equal (i.e., there is homogeneity of variance).

c. The populations from which the samples are taken for a two-way ANOVA must be distributed normally.

In a two-way ANOVA, there are several assumptions that need to be met for valid statistical inference. Two of these assumptions are the equality of population variances and the normal distribution of populations.

b. The assumption of homogeneity of variance states that the population variances for each combination of levels of the two factors in a two-way ANOVA should be equal. Violation of this assumption can lead to biased results and affect the validity of the statistical test.

c. The assumption of normality states that the populations from which the samples are taken should follow a normal distribution. This assumption is important because the validity of the F-test used in ANOVA is based on the assumption of normality. Departures from normality can impact the accuracy and reliability of the results.

a. The statement in option (a) is not true. The two-way ANOVA is not robust to violations of the assumptions of sampling from normal distributions and homogeneity of variance, even if the samples are of equal size. Violations of these assumptions can lead to inaccurate and unreliable results.

d. The statement in option (d) is also not true. If the assumptions of a two-way ANOVA are violated, it does not necessarily mean that the researcher should conduct two separate one-way ANOVAs. There are alternative non-parametric tests or robust ANOVA methods that can be used in such cases. The choice of appropriate statistical analysis depends on the nature of the data and the specific research question.

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Send your request via email on the company mail, include your name, employee ID number, and the W2 you are asking for the particular year.

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Quality via dependable and consistent advice, goods, and services at all points of contact and through all channels.

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via service, knowledge, and the personal engagement of each member of the Walgreen team, a strong commitment to and presence in the community.

All products under the Walgreens brand come with a 100% satisfaction guarantee! Return the unused amount if you're not entirely happy, and we'll refund the entire purchase price.

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Answer:

The Ball costs 10 cents

Step-by-step explanation:

Hope this helps!

Enjoy the rest of your day!

Answer: 7/74

Step-by-step explanation:

P(G)=15/37*14/36

      = 1/37*7/2

      = 7/74

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Answer:

The box is 5 inches long.

Step-by-step explanation:

V=lwh

30=l(3)(2)

30=6l

30/6=l

5=l

Using the center-of-gravity technique, the best site location for the new distribution center in Charlotte is determined to be at coordinates (X, Y) = (27.92, 19.08).

The center-of-gravity technique is used to find the optimal location for a facility based on the distribution of demand. In this case, we will calculate the weighted average of the coordinates (X, Y) of the three sites, with the weights being the number of weekly packages flowing to each site.

To calculate the X-coordinate of the center of gravity, we use the formula:

Xc = (X1 * W1 + X2 * W2 + X3 * W3) / (W1 + W2 + W3)

Similarly, for the Y-coordinate:

Yc = (Y1 * W1 + Y2 * W2 + Y3 * W3) / (W1 + W2 + W3)

Substituting the given values:

Xc = (16 * 26000 + 35 * 12000 + 40 * 10000) / (26000 + 12000 + 10000) ≈ 27.92

Yc = (28 * 26000 + 10 * 12000 + 18 * 10000) / (26000 + 12000 + 10000) ≈ 19.08

Therefore, the best site location for the new distribution center in Charlotte is approximately at coordinates (X, Y) = (27.92, 19.08) based on the center-of-gravity technique.

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Answer:

okay i will gladly

Answer:

1/2

Step-by-step explanation:

Rise: 1

Run: 2

The correct slope is 1/2 :)

8-2 =6

4-1=3

3/6=0.5

Answer:

-0.65, -0.35, 4, 5

Step-by-step explanation:

The bigger the number is in negatives the farther the way it is away from 0, therefore making -0.65 the least number.

Answer:

15.

Step-by-step explanation:

5 * - 5 + 40 = 15

Answer:

15

Step-by-step explanation:

f(x) = 5x + 40

Let x = -5

f(-5) = 5(-5) + 40

Multiply

      = -25+40

Add

    = 15

To determine if an element in the list 'mylst' matches the given integer 'key' using a loop, you can use the following code:

```python
found = False

for element in mylst:
   if element == key:
       found = True
       break

if found:
   print("The key value was found in the list.")
else:
   print("The key value was not found in the list.")
```

This code utilizes a for loop to iterate through each element in 'mylst'. If an element matches the 'key' value, the 'found' variable is set to True, and the loop is terminated. The result is then printed accordingly.

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Answer:all lines are straight

Step-by-step explanation:

Answer:

234

Step-by-step explanation:

s=23

Answer:

m∠DEA = 62° and m∠ADB = 318°

Step-by-step explanation:

\(AB\left | \right |DC\), - (Given)

m∠CB = 62° (Given)

we have;

m∠CB ≅ m∠DA (parallel lines congruent arc theorem)

m∠DA = 62° = m∠DEA

m∠DAB = 104° Given

Therefore, m∠AB = 104° - 62° = 42° (sum of angle)

m∠DC = 360 - 62 - 62 - 42 = 194°  (sum of angles around a circle)

m∠ADB = 360° - m∠AB (sum of angles around a circle)

Therefore, m∠ADB = 360° - 42° = 318°

The required angles are;

m∠DEA = 62° and m∠ADB = 318°

Answer:

34

Step-by-step explanation:

Answer:

$2.15; $2.83

Step-by-step explanation:

2.7 + 1.75 = $2.83

$2.83 is the answer

Answer:

72

Step-by-step explanation:

Answer:

Step-by-step explanation:

In triangle LMN, with LM = 10 cm, MN = 6 cm, and LMN = 90°, X and Y are the midpoints of MN and LN, respectively.

The lengths of YXN and YNX can be determined using the properties of midpoints and triangles. YXN is equal to half the length of MN, which is 3 cm. YNX is equal to half the length of LN, which is half the length of LM, resulting in YNX = 5 cm.

In triangle LMN, since X is the midpoint of MN, YX is equal to half the length of MN. Therefore, YX = 6 cm / 2 = 3 cm.

Similarly, Y is the midpoint of LN. As per the properties of midpoints, the segment LN can be divided into two equal parts, and YNX is one of those parts. Since LN is equal to LM, YNX is half the length of LM, which is 10 cm / 2 = 5 cm.

Hence, YXN is 3 cm and YNX is 5 cm in triangle LMN.

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The approximate probability that at least 75 underage adults in a sample of size 100 consumed alcohol in 2008 is 0.1093 using the normal approximation to the binomial distribution.

Given, p = 0.697, q = 1 – p = 0.303n = 100

We are asked to find P(X ≥ 75)

Step 1: Check whether the conditions are met to use the normal approximation to the binomial distribution or not. Let the sample size is n and the probability of success is p, then

np > 10 and nq > 10 are the two conditions that need to be satisfied to use the normal approximation to the binomial distribution. np = 100 * 0.697 = 69.7

nq = 100 * 0.303 = 30.3

Both np > 10 and nq > 10 are satisfied. Hence, we can use the normal approximation to the binomial distribution to find the probability.

Step 2: Find mean and standard deviation

μ = np = 100 * 0.697 = 69.7

σ = √(npq) = √(100 * 0.697 * 0.303) = 4.3

Step 3: Convert X into Z-score and find the probability

The Z-score is given by; Z = (X - μ) / σwhere X = 75, μ = 69.7, and σ = 4.3

Z = (75 – 69.7) / 4.3 = 1.23P(X ≥ 75)

P(Z ≥ 1.23) = 1 – P(Z < 1.23)

Using the standard normal table or calculator, the probability

P(Z < 1.23) = 0.8907

So, P(X ≥ 75) = 1 – 0.8907= 0.1093

Therefore, by using the normal approximation to the binomial distribution, it is estimated that at least 75 underage adults consumed alcohol in 2008.

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Answer: 15.5 divided by 33.17  would be 0.46728972

Make sure you put your decimal point

Answer:

6 + 3\(\sqrt{2}\) + 2\(\sqrt{3}\) + \(\sqrt{6}\)

Step-by-step explanation:

Using the rule of radicals

\(\sqrt{a}\) × \(\sqrt{b}\) ⇔ \(\sqrt{ab}\)

Given

(3 + \(\sqrt{3}\) )(2 + \(\sqrt{2}\) )

Each term in the second factor is multiplied by each term in the first factor, that is

3(2 + \(\sqrt{2}\) ) + \(\sqrt{3}\) (2 + \(\sqrt{2}\) ) ← distribute both parenthesis

= 6 + 3\(\sqrt{2}\) + 2\(\sqrt{3}\) + \(\sqrt{6}\)

Answer:

10 ft.

Step-by-step explanation:

V = Bh where B = area of the base, which is a circle in your problem.

So, B = \(\pi r^{2}\)

225π = π\(r^{2}\)(9)

\(r^{2}\) = 25

r = 5 ft

diameter = 2r = 10 ft.

Answer:

Isolate the variable by dividing each side by factors that don't contain the variable.

r=√vπhπh

r=−√vπhπh

Step-by-step explanation:

1/2 (4a + 10b) = c

Remove the 1/2 by multiplying both sides by 2:

4a + 10b = 2c

Subtract 4a from both sides:

10b = 2c -4a

Divide both sides by 10:

b = (2c-4a)/10

SImplify by the fraction:

b = (c - 2a)/5

Use at least 3 decimals in your calculations in this question. A group of economists would like to study the gender wage gap, In a random sample of 350 male workers, the mean hourhy wage was 14.2, and the standard deviation was 2.2. In an independent random sample of 250 female workers, the mean hocirly wage was 13.3, and the standard devlation Was 1.4. 1. The cconomists would like to test the null hypothesis that the mean hourly wage of male and female workers are the same, against the aiternative hypothesis that the mean wages are different. Use the reiection region approach to conduct the hypothesis test, at the 5% significance level. Be sure to include the sample statistic; its sampling distribution; and the reason why the sampling distritution is valid as part of your answer. 2. Calculate the 95% confidence interval for the difference between the popiation means that can be used to test the researchers nuill hypothesis (stated above) 3. Calculate the p-value. If the significance level had been 1% (instead of 58 ). What would the conclusion of the fipothesis test have bect?