Caroline and Mia are alumni of Fulton-Dash University and Mia promises to give $2,000 to the university for scholarships in 6 months. Caroline tells Fulton-Dash University that she will give the university $100,000 if the novel she is in the process of writing makes it on to the Amazon Best Seller List.

Evaluate the two donations to determine if:

a) the donation is conditional or unconditional

b) a promise to give exists

c) what type of restriction, if any, was placed on the donation.

1. Describe what is known about the transmission of both Ebola and Coronavirus. You must include in this answer a discussion of the organism itself (i.e. is it a virus, bacteria- what makes it unique).

2. Describe the immune response (both humoral and cell-mediated) to Ebola and Coronavirus that typically occurs (please include a graphic depiction).

3. Discuss the difficulty in creating a vaccine for both Ebola and Coronavirus.

4. Discuss the cultural and lifestyle changes that can reduce transmission of both Ebola and Coronavirus and why these can be difficult to enact.

1. Choose one of the following markets to analyze: Driverless cars, Dog walkers, Steel, Entertainment streaming services, Jets, Cleaning supplies or New home construction. Identify the market in question i.e. who are the buyers and sellers. Analyze the five demand ceterus parabus conditions and the five supply ceterus parabus conditions. Give a specific hypothetical example for each condition that results in an increase or a decrease. For example if the market were video games, an increase in the salaries of graphic designers would cause the supply of video games to decrease.

Using the graphic organizer below, compare and contrast Type I, Type II, and Type III diabetes. Place at least 3 things that they all have in common in the center and at least 3 differences between them in the outer sections. Diabetes Type

Similarities to other types

Type1

1) 2) 3)

Type2

1) 2) 3)

Type3 (gestational)

1) 2) 3)

Differences from other types

Type1

1) 2) 3)

Type2

1) 2) 3)

Type3 (gestational)

1) 2) 3)

You have been tasked to design a database to support your new business. This business could be one of many possibilities such as a car dealership, Internet Sales, Graphic Design, Fitness counselor or anything you can imagine.

Describe the entities and their attributes that might be required for this application, the type of database processing required, and the application software needed.  

Pick something unique for you. Note: this doesn't have to be complex. A few entities and attributes will suffice. Just be sure, the entities make sense for your application.

Describe your business.

COST MANAGEMENT :Jay Banning, CEO and a major stockholder of Banning Inc., was unhappy with its operating results for the past year. The company manufactures two environmentally friendly industrial caliber cleaning machines used primarily in automobile repair shops, gas stations, and auto dealerships. The master budget and operating results for the year (000s omitted except for the selling price per unit) follow:

Required:

1. Compute the contribution margin flexible-budget variance, contribution margin sales volume variance, contribution margin sales quantity variance, and contribution margin sales mix variance for each product and for the firm.

1. Using the two equations below, show that the final position of the monkey and ball are the same because of the acceleration due to gravity. At the final position of the monkey and ball, the height of both will be the same. They will also have the same time (t) since they will collide simultaneously. Please arrange your work in an orderly fashion so it may be graded accordingly.

2.      How long would it take a projectile shot from a cannon at 145 m/s, aimed at 45° above the horizon, to reach an altitude of 120 m?

3. If the initial velocity of the above cannon were adjustable, what velocity would be required to shoot the ball exactly a distance of 100 m? Use the following equation and solve:

4. The US Army and Marine Corps use a 39-caliber artillery weapon called the
Ultra-light-weight Field Howitzer (UFH). It fires a projectile at 827 m/s. What is the weapon’s maximum range in combat? (Use the above equation from problem 3)

5.What would be the effect of firing a projectile in space? What would be its trajectory? Explain your answers.?

1.

1. A house was listed for sale for $218,600. When it didn't sell, the owners reduced its price by 10%.

   1. What is the percent change in the house price? (Remember that we use negative numbers to represent percentage decreases.

   2. By what number can we multiply the original listing price to get its new price? (Hint: What portion of the original price remains?) We can multiply the listing price by

   3. What is the new price after the reduction?

2. A bookstore is having a 30% off sale. A new hardcover book normally retails for $28.99.

   1. What is the percent change in the book price because of the sale?

   2. By what number can we multiply the original retail price to get its sale price? (Hint: What portion of the original price remains?) We can multiply the retail price by

   3. What is the price of the book on sale?

3. A furniture store is going bankrupt and liquidating their inventory at prices that are 65% off of the retail price. One sofa retails for $1589.99.

   1. What is the percent change in the sofa price because of the sale?

   2. By what number can we multiply the original retail price to get its sale price? (Hint: What portion of the original price remains?) We can multiply the retail price by   

   3. What is the price of the sofa on sale?

2.

The population of a town (Town #1) increased by 1.5% per year from 1995 to 2015. The town's population at the beginning of 1995 was 16,112.

1. Write a formula for function ff that models the town's population in terms of the number of years since the beginning of 1995, t

2. Over the same time period, a second town's (Town #2's) population increased by 2.3% per year. The town's population at the beginning of 1995 was 23,914. Write a formula for function g that models the town's population in terms of the number of years since the beginning of 1995, t

3.

A city's population was 18,400 people at the beginning of 2000 and grew by 4% per year. Use this information to complete the following. You may round off all growth factors to two decimal places, percent change values to the nearest percent, and population values to the nearest person.

1. The 1-year growth factor for the town's population is answer: 1.04   

2. The 5-year growth factor for the town's population is    answer: 1.21

3. The town's population 5 years after the beginning of 2000 was

4. The 5-year percent change for the town's population is

5. The 10-year growth factor for the town's population is    answer:1.48

6. The town's population 10 years after the beginning of 2000 was

7. The 10-year percent change for the town's population is

4.

1. If a function's 1-unit growth factor is 1.22, then:

   1. the 3-unit growth factor is answer: 1.81

   2. the 3-unit percent change is

2. If a function's 1-unit growth factor is 1.07, then:

   1. the 8-unit growth factor is answer: 1.71

   2. the 8-unit percent change is

3. If a function's 1-unit growth factor is 1.42, then:

   1. the 5-unit growth factor is answer:5.77

   2. the 5-unit percent change is

7. Two children, a boy and a girl, both exhibit a form of red-green color-deficient vision. This type of red-green color deficient vision is associated with an allele on the X-chromosome (X-linked). The mother has normal vision, but the vision of the father is unknown.

a) Deduce the genotype of the mother and father based on the phenotype of the children?

1. Helen has two children. Assume that the probability of each child being a girl is 50%, and is independent with the gender of the other child. Given that at least one of Helen’s children is a girl, what is the probability that the other child is a boy?

   (A) 1/3 (B) 1/2 (C) 2/3 (D) 3/4 (SHOW WORK)