The following data set shows the number of chirps in one minute from a cricket and the temperature outside (in degrees Fahrenheit):

What is the rank correlation coefficient?  (Round to three decimal places.)

What is the critical rho value at a 0.01 significance?

Do we have correlation?

• No, the rank correlation coefficient is larger (in absolute value) than the critical rho value.
• No, the rank correlation coefficient is smaller (in absolute value) than the critical rho value.
• Yes, the rank correlation coefficient is smaller (in absolute value) than the critical rho value.
• Yes, the rank correlation coefficient is larger (in absolute value) than the critical rho value.

throughout the list, label each as either debit, credit or no entry for the following prompt. "A hardware distributor ships an order of nails on account to Naperville True Value Store. Match the accounts to the correct debit and credit entries."

1. cost of goods sold

2. inventory

3. revenue

4. accounts receivable

5. freight

6. discounts, returns and allowances

7. accounts payable

8. cash

Match the animal with the correct classification.

1) Squid

2) Earthworm

3) Lobster

4) Scorpion

5) Jellyfish

6) Tapeworm

7) Centipede

8) No specific tissues just a collection of cells

9) Roundworm

10) Flea

TERMS:

a) sponge

b) cnidarian

c) platyhelminth

d) nematode

e) Hexapoda

f) myriapods

g) crustacea

h) chelicerata

I) mollusk

j) annelida

Two social media marketing campaign in Saudi Arabia that failed (Last two years) and why did it fail?

1) Why would the anterior portion of the nose be cartilage instead of bone?

2) Some elderly patients have difficulty swallowing and closing their epiglottis. Would this cause any potential problems in the respiratory system?

3) What are the two things shown or implied in slide 26 that work together for a particular goal? What is their purpose? If either is not performing, would performance be compromised?

4) Slide 40 shows emphysema reducing the total surface area of the alveoli. Where else have we seen surface area being important in A&P?

5) OPTIONAL Draw two close segments of the lung (schematically) and draw why infections going from one to another are somewhat inhibited because of the anatomy. Draw the same two area but without being contained in segments and draw why an infection can go more easily from one of the regions to the other region.

6) Referring to the oxygen-hemoglobin dissociation curve (slide 76), would a healthy patient benefit from breathing in a higher percentage of O2 such as when visiting an “oxygen bar”. Would there potentially be any benefit via a different route than hemoglobin (but isn’t)?

7) Relate the three factors affecting the affinity of Hb for O2 on slide 77, to exercise. Does each have any connection to exercise?

8) Since a person always needs oxygen, why would the bronchioles have the ability to contract at all? Why would the trachea not have that ability?

I got to the part in bold and I have no idea where to go from here.

Step 1:Find the pair with the smallest distance.

Step 2:Join them in one group and draw those branches.

Step 3:Compute average distance between this group and all other taxa one-by-one and create new table with those values.

Step 4:Repeat Steps 1 to 3 using the new distance matrix.

Based on above data, find the first two characters with the shortest distance and draw those branches with the respective distances on the branches below according to the example given in class or online. This should be your first two branch tips.

C and D is the pair with the shortest distance as it is 2 units. A sub tree will be drawn with the branch point half way between the two given units. Each branch is 1 unit as this is 2 units divided equally and each point is 1 unit away from the center node.

Recalculate distances based on the combination of the last characters. This first table has been partially filled out for you. Determine and enter the missing values. (You need not fill out the boxes above the dashes as they are mirror values to the below-dash values.)

Draw the next branch pair based on the shortest distance of your newly determined values and label each branch with its length and each tip with its character.

Recalculate new distances using the below table.

Draw new branches.

Recalculate distances.

Draw new branches.

Recalculate Distances.

Draw new branches.

You have been hired as a financial advisor to Red Sox DH J. D. Martinez who plans to opt-out of the final 3 years and $62 million of his contract. He has received two offers, one from the Chicago White Sox for 5 years and $130 million and one from the Texas Rangers also for 5 years and $130 million and wants to select the best offer. The White Sox’s offer will pay J.D. $20 million in year 1, $20 million in year 2, and 30 million per year for years 3 through 5. The Ranger’s offer will pay J.D. $35 million in year 1, $35 million in year 2, $30 million in year 3, and $15 million per year in years 4 and 5. If the appropriate discount rate is 7.5%, which offer will you advise J.D. to choose?

Consider the set of integer numbers from 0 to 9, that is {0, 1, 2, 3, 4, 5, 6, 7, 8, 9}. Bob wishes to use these numbers to create a 7-digit password to secure his new laptop. Note that each number can appear in any position (for example, 0 can be the first number in the password). (a) Find the number of 7-digit passwords that are possible. (b) Find the number of 7-digit passwords with distinct digits. (c) Find the number of 7-digit passwords that contain exactly three 4s (that is, inside the password the number 4 appears exactly three times). (d) Find the number of 7-digit passwords that do not contain any 1 (that is, inside the password the number 1 never appears). (e) Find the number of 7-digit passwords that contain at least one 6 (that is, inside the password the number 6 appears at least once). (f) Find the number of 7-digit passwords that contain exactly two 6s and one 5 (that is, inside the password the number 6 appears exactly twice and the number 5 appears exactly once). (g) Find the number of 7-digit passwords that contain exactly two 4s and three 2s (that is, inside the password the number 4 appears exactly twice and the number 2 appears exactly three times).

Suppose the United States and Mexico both produce hamburgers and tacos. The combinations of the two goods that each country can produce in one day are presented in the table below.

Which country has an absolute advantage in producing​ tacos? 

The United States

Mexico

.Which country has a comparative advantage in producing​ tacos?  

The United States

Mexico

.Suppose the United States is currently producing 160 tons of hamburgers and 48 tons of tacos and Mexico is currently producing 16 tons of hamburgers and 40

tons of tacos. If the United States and Mexico each specialize in producing only one good​ (the good for which each has a comparative​ advantage), then a total of

additional​ ton(s) of hamburgers can be produced for the two countries combined ​(enter a numeric response using an​ integer) and a total of

additional​ ton(s) of tacos can be produced.