Kirk and Anika want to split a bag of candy, and decide to use the divider-chooser method. The bag contains 100 Snickers, 100 Milky Ways, and 100 Reese's, which Kirk values at $2, $4, and $3 respectively. If Kirk is the divider, find a possible division that is consistent with his value system.

Migs, Yuan, and Jane are partners. Their partnership incurred a net loss of 30,000 in the first half year. They agreed that their profit or loss ratio is to be 5/8 to Migs, 1/4 to Yuan, and the remainder to Jane.  a. Compute each share in the loss.  b. What fraction of the total loss was Jane's share?  c. Make a simple pie chart to show division of loss.  Please type your solution to a and b.

Four partners (Alonzo, Brenda, Camille, and Donald) are dividing a parcel of land valued at $240,000 among themselves using the lone-divider method. Using a map, the divider divides the property into four parceis s1, s2, s3, and $4. The following table shows the value of the four parcels in the eyes of each partner, but some of the entries in the table are missing. S1 S2 s3 S4 Alonzo -170,600 $50,000 $80,000 $50,000 $55,000 $70,000 Brenda 175,000 $40,000 $110,000 Camille $40,000 =LO, 0 00 $30,000 =000 Donald $60,000 4) Who was the divider? A) Donald B) Alonzo O Camille Brenda E) none of these 5) What was Brenda's bid list? A) {s2, s4} .000 B) (s2, S3, S4} O$2, s3) D) {s2 } E) none of these 6) Which of the following is a fair division of the property? A Alonzo gets s1, Brenda gets s2, Camille gets s3, Donald gets s4 B) Alonzo gets s1, Brenda gets s4, Camille gets s2, Donald gets s3 C) Alonzo gets s1, Brenda gets s2, Camille gets s4, Donald gets s3 D) Alonzo gets s2, Brenda gets s1,…

A city park next to a river consists of a recreation area and its parking lot. The city is will use fencing that costs $10/foot to build a fence around the outside of the park, except that they will not build a fence on the side next to the river. They will use fencing that costs $12/foot to build a divider between the parking lot and the recreation area (shown as a dotted line on the diagram). River/No fence a. Write a simplified formula for the area of the park (including both the parking lot and the recreation area) as a function of L and W. Parking I Recreation Area Lot W- b. Write a simplified formula for the cost of all of the fence as a function of L and W. c. The total cost of all of the fencing is $3000. Find a simplified formula for the area of the park as a function of W.