For this problem, assume that at this moment, S = $99, r = 0.02, C100(99, T − 1/2) − P100(99, T − 1/2) = $8, and T = t + 1/2 year. (a) Are there any arbitrage opportunities? If so, explain how to tackle this opportunity and determine how much money can be made.

Which three of the following expenses can student aid recover? -tuition -television -school supplies -parties and socializing -boarding/housing

As a result of a labeling mistake at the chemical factory, a farmer accidentally sprays weedkiller rather than fertilizer on half her land. as a result, she loses half of her productive farmland. if the property of diminishing returns applies to all factors of production, she should expect to seea. a decrease in the marginal productivity of her remaining land and an increase in the marginal productivity of her labor. b. an increase in the marginal productivity of her remaining land and an increase in the marginal productivity of her labor. c. an increase in the marginal productivity of her remaining land and a decrease in the marginal productivity of her labor. d. a decrease in the marginal productivity of her remaining land and a decrease in the marginal productivity of her labor.

Considered to be a "super tool" or tool that has high use and high potential for improving project success?