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The following cost data relate to Taylor Products Company for the year ended June 30, 2005.

Direct Materials                                                                      $ 55,600

Direct Labor                                                                                72,400

Factory Overhead                                                                       36,500

Work in process inventory, July 1, 2004                                     38,200

Work in process inventory, June 30, 2005                                  34,800

Required:

1. Calculate the manufacturing costs for the year.
2. Calculate the cost of goods manufactured for the year.

Ex 2-5: Iowa Products Company accumulated the following data for 2005.

                                                                                    Jan 1, 2005                 Dec 31, 2005

Inventories:

            Finished Goods                                               $ 52,000                      $ 54,000

            Work in Process                                                 29,600                         27,800

            Raw materials                                                    14,200                         15,000

Direct labor                                                                                                        95,000

Raw material purchase            s                                                                                     138,000

Indirect labor                                                                                                      15,300

Indirect materials and supplies                                                                                       10,800

Factory utilities                                                                                                   18,600

Depreciation expense- Factory                                                                                       14,000

Factory rent                                                                                                         18,000

Payroll taxes- Factory wages                                                                                8,100

Repairs and maintenance                                                                                      6,000

Insurance expense- Factory                                                                                  6,800

Miscellaneous factory expenses                                                                            5,200

Sales                                                                                                                  710,000

Sales discount                                                                                                     12,000

Selling expenses                                                                                                  95,600

General expenses                                                                                                75,300

Interest expenses                                                                                                   7,000

Required:

1. Prepare a statement of cost of goods manufactured.
2. Prepare an income statement (assume an income tax rate of 25%)

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Ex 2-5: Iowa Products Company accumulated the following data for 2005.

                                                                                    Jan 1, 2005                 Dec 31, 2005

Inventories:

            Finished Goods                                               $ 52,000                      $ 54,000

            Work in Process                                                 29,600                         27,800

            Raw materials                                                    14,200                         15,000

Direct labor                                                                                                        95,000

Raw material purchase            s                                                                                     138,000

Indirect labor                                                                                                      15,300

Indirect materials and supplies                                                                                       10,800

Factory utilities                                                                                                   18,600

Depreciation expense- Factory                                                                                       14,000

Factory rent                                                                                                         18,000

Payroll taxes- Factory wages                                                                                8,100

Repairs and maintenance                                                                                      6,000

Insurance expense- Factory                                                                                  6,800

Miscellaneous factory expenses                                                                            5,200

Sales                                                                                                                  710,000

Sales discount                                                                                                     12,000

Selling expenses                                                                                                  95,600

General expenses                                                                                                75,300

Interest expenses                                                                                                   7,000

Required:

1. Prepare a statement of cost of goods manufactured.
2. Prepare an income statement (assume an income tax rate of 25%)

Find the square root (s).

Pure Pharmaceuticals, a company engaging in research on drugs, is having operations in the USA, the United Kingdom, Asia-Pacific region, include Vietnam. The firm is considering adopting cloud computing services which enable the organization to obtain its computing resources and applications from any location via an Internet connection. To be more specific, staff members are then able to receive emails stored in the cloud and share research projects with staff members working in another office easily. In such adoption, Pure Pharmaceuticals has to search for a cloud service provider, a thirdparty vendor providing application delivery, hosting, monitoring, and other services through cloud computing. You are the firm’s consultant and you are requested to provide advice to the board of directors before such adoption.

Required:

a. Perform a risk assessment on the adoption of cloud computing to the firm’s operations,

including both the opportunities and the risks involved.

b. Discuss if there would be any possible change to the existing IT organizational structure

after the adoption of cloud computing.

c. How does adoption of cloud computing affect the control environment of the

organization? What are the roles of the board of directors in the adoption of cloud

computing?

d. Discuss the general IT controls that may be expected in cloud computing environment.

What caused the universe to exist? Questions about the origin of the cosmos, the Big Bang theory, and what, if anything, existed before the universe are areas of ongoing inquiry.

Write the line through 𝑝=(3,−1,−4)�=(3,−1,−4) in the direction of 𝑣⎯⎯⎯=⟨−4,−4,0⟩�¯=⟨−4,−4,0⟩ in vector parametric form:

A trough is 7 meters long, 1.5 meters wide, and 1 meters deep. The vertical cross-section of the trough parallel to an end is shaped like an isoceles triangle (with height 1 meters, and base, on top, of length 1.5 meters). The trough is full of water (density 1000kg/m^3). Find the amount of work in joules required to empty the trough by pumping the water over the top. (Note: Use g=9.8m/s^2 as the acceleration due to gravity.)

Let's start by solving for p and q using the given equations:

Given:

x = va(sinu + cosv)

y = va(cosu - sinv)

z = 1 + sin(u - v)

To find p and q, we need to eliminate u and v from the equations. Here's how we can do it:

1. Square both sides of the first equation:

x^2 = v^2a^2(sinu + cosv)^2

2. Square both sides of the second equation:

y^2 = v^2a^2(cosu - sinv)^2

3. Add the squared equations together:

x^2 + y^2 = v^2a^2(sinu + cosv)^2 + v^2a^2(cosu - sinv)^2

4. Expand and simplify the equation:

x^2 + y^2 = v^2a^2(sin^2u + 2sinucosv + cos^2v) + v^2a^2(cos^2u - 2sinvcosu + sin^2v)

5. Combine like terms:

x^2 + y^2 = v^2a^2(sin^2u + cos^2u + sin^2v + cos^2v) + 2v^2a^2(sinucosv - sinvcosu)

6. Simplify further using trigonometric identities:

x^2 + y^2 = v^2a^2 + 2v^2a^2(sin(u + v))

7. Now, let's look at the equation for z:

z = 1 + sin(u - v)

8. Square both sides of the equation:

z^2 = (1 + sin(u - v))^2

9. Expand and simplify the equation:

z^2 = 1 + 2sin(u - v) + sin^2(u - v)

10. Substitute the value of z from the original equation:

z^2 = 1 + 2sin(u - v) + sin^2(u - v)

11. Simplify further:

z^2 = 1 + 2sin(u - v) + (1 - cos^2(u - v))

12. Simplify even more:

z^2 = 2 - cos^2(u - v) + 2sin(u - v)

13. Rearrange the equation:

cos^2(u - v) = 2 - z^2 - 2sin(u - v)

14. Substitute the value of sin(u - v) from the equation derived in step 6:

cos^2(u - v) = 2 - z^2 - 2v^2a^2

15. Take the square root of both sides:

cos(u - v) = ±√(2 - z^2 - 2v^2a^2)

16. Now, let's find sin(u - v) using the equation derived in step 6:

sin(u - v) = (x^2 + y^2 - v^2a^2) / (2va^2)

17. Substitute the values of cos(u - v) and sin(u - v) into the equation for x:

x = va(sinu + cosv)

18. Substitute the values of sin(u - v) and cos(u - v) into the equation for y:

y = va(cosu - sinv)

19. Simplify the equations further and solve for p and q:

p = arcsin((x - y) / (2va))

q = arccos((x + y) / (2va))

These are the values of p and q based on the given equations. Please note that there may be other solutions or constraints depending on the specific values of x, y, z, v, and a.

Quantum Computing: While quantum computers have shown promise in solving certain problems exponentially faster than classical computers, practical implementation, error correction, and scalability of quantum algorithms remain significant challenges.

help please

Starting with a 120​-foot-long stone​ wall, a farmer would like to construct a rectangular enclosure by adding 840 feet of​ fencing, as shown in the figure to the right. Find the values of x and w that result in the greatest possible area.

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