Intel Corp has a share price of $31.63 and a yearly dividend of $1.50 per year. An option with a strike price of $27 has a call

A)
Ventas. 14
Costo de bienes vendidos. (8)
Depreciación. (2)
Intereses (1)
Beneficio neto antes de impuestos=3 millones
Impuesto. 0.35×3 = (1.05)
Ingreso neto= 1.95

Flujo de efectivo= ingreso neto+ depreciación
Flujo de efectivo=1.95+2=3.95

B)
Ingreso neto=1.95-1=0.95
Flujo de efectivo=3.95+1=4.95

Answer:

(1) Demand Determinant - Number of purchasers

Supply Determinant - None

If individuals opt to have additional children, this results in an increased number of purchasers. Consequently, this influences the demand for a specific product, causing the demand curve to shift to the right.

(2) Supply Determinant - Prices of inputs

Demand Determinant - None

Steel is a key resource for companies, and if steel prices rise, production costs will increase, leading to a decrease in product supply.

(3) Supply Determinant - Technological advancements

Demand Determinant - None

Innovative technology will enhance firms' productivity, thereby increasing product supply.

(4) Demand Determinant - Pricing of substitute or complementary products

Supply Determinant - None

When the price of a substitute product goes up, the demand for minivans rises, resulting in a shift of the demand curve to the right.

(5) Demand Determinant - Changes in income

Supply Determinant - None

A decline in consumer wealth leads to diminished demand for minivans, prompting a leftward shift of the demand curve.

I estimate 20 dollars per box.

Here are the steps outlined below: Explanation: Two possible sites are being considered: Bonham: Fixed costs total $820,000 with variable costs at $15,000 per unit. McKinney: Fixed costs are $920,000 and variable costs are $13,900 per unit. Setting the equations: Bonham = 820,000 + 15,000x; McKinney = 920,000 + 13,900x. Solving these gives us

820,000 + 15,000x = 920,000 + 13,900x. This results in

1,100x = 100,000, thus x = 91 units. For the break-even analysis: 1) Break-even point = fixed costs / contribution margin for Bonham: 820,000 / (28,000 - 15,000) = 63 units. Similarly, for McKinney, the break-even is 920,000 / (28,000 - 13,900) = 65 units.

The correct selection is option (b). Annual benefits and costs for each project are presented. Calculating the B-C ratio for project A, we find: Annual benefits = $1,800,000; Annual costs = $2,000,000; B-C ratio = Annual benefits / Annual costs = $1,800,000 / $2,000,000 = 0.90. Project A's B-C ratio is 0.90. In a similar manner, for project B: Annual benefits = $5,600,000; Annual costs = $4,200,000; B-C ratio = $5,600,000 / $4,200,000 = 1.33. The B-C ratio for Project B is 1.33. Following the same calculations for projects C, D, and E yields respective B-C ratios of 1.24, 0.93, and 1.22. Considering that the agency will fund projects with a B-C ratio of at least 1, projects A and D will not be funded. Among the remaining, Project B offers the highest B-C ratio, making it the selected project.