Q1 Homeware Greens is small Australian company based in Adelaide, who has been successful in selling certified environmentally sustainable homeware and gifts products made in Australia. The owners of Homeware Greens want to expand their business and have identified Melbourne as a potential new market to enter. You have been asked by the owners provide proposal of an online gift shop. Compare this type of gift store to the traditional ‘brick and mortar’ store. How might the research design differ for each? (Must provide 2 references, there should be at least one academic reference and one non-academic). (At least 400 words)

Under the provisions of the Sarbanes-Oxley Act of 2002 (SOX), the Audit Committee of a public company has specific guidelines that must be adhered to. Discuss some of the mandated features of the Audit Committee of a public company under SOX.

URGENT..

Using Johnson and Henderson’s (2002) framework, describe the conceptual models that underlie the design of:

Metaphors and analogies:

Concepts:

Relationships:

Mappings:

• An electronic personal calendar found on a personal computer.

• A shared calendar found on the web.

  Explain the following terms related to the water infrastructure and describe how they apply to water infrastructure: Safe Drinking Water Act (SDWA) of 1974, the Bio‐Terrorism Act of 2002, the WaterISAC, Hetch Hetchy, scarce resource.

Physic chemistry questions.

True or false. Justify the answer.

1. The cyclic boundary condition is the one which allows to quantize the "l" quantic number in rigid rotor.

2. When the potencial in the monodimensional box's walls isn't infinite, the particle inside has not null probability to be outside of the box.

3. For the hydrogen atom, 5f orbitals doesn't exist.

A nutritionist wants to determine how much time nationally people spend eating and drinking. The record shows that the mean was 1.5 hours. Suppose for a random sample of 921 people age 15 or older, the mean amount of time spent eating or drinking per day is 1.62 hours with a standard deviation of 0.71 hour.

What is the upper boundary of the 95% C.I.?

USING DYNACAM determine the polynomial equation for a single dwell cam to move a follower as follows

Dwell 0 deg to 100 deg

Rise .625 inches from 100 deg to 200 deg

Fall .625 inches from 200 deg to 360 deg

minimize velocity

DETERMINE THE NUMBER OF BOUNDARY CONDITIONS, THE CONSTANTS, AND THE POLYNOMIAL EQUATIONS FOR THE SVAJ DIAGRAMS

Use the finite difference method and the indicated value of n to approximate the solution of the given boundary-value problem. (Round your answers to four decimal places.)

x²y'' + 3xy' + 5y = 0,    y(1) = 6,  y(2) = 0;  n = 8

Solve the wave equation
∂2u/∂t2 = 4 ∂2u/∂x2 , 0 < x < 2, t > 0

subject to the following boundary and initial conditions.
u(0, t) = 0, u(2, t) = 0,
u(x, 0) = { x, 0 < x ≤ 1
2 − x, 1 < x < 2 , ut(x, 0) = 0