The correct answer is false. It is because it is not true that there are only few exports that exist for U.S. firms to sell goods and their services to asian consumers as they are likely to expand their goods and services all throughout by which few exports doesn't seem to be true.
"By diversifying your investments" is the way among the choices given in the question that you can <span>maintain a balance between high-risk and low-risk investments. The correct option among all the options that are given in the question is the first option or option "A". I hope the answer helps you.</span>
Answer:
Change in Investment (Government Spending) = $200
Explanation:
Multiplier = k =∆Y/∆I = 1/(1-MPC)
Needed ∆Y = $1000 ; MPC = 0.8
1000/ ∆I = 1 / (1-0.8)
1000/∆I = 1 / 0.2
1000/∆I = 5
∆I = 1000/5
∆I = 200
Answer:
see below
Explanation:
A positive correlation signifies that an increase in one variable results in the other variable moving in the same direction. Because supply and price are positively correlated, a price increase will increases supply. The opposite is also true.
Suppliers are business people whose main objective is to make profits. Higher prices give higher margins. Suppliers make higher profits when prices are high. The possibility of making higher profits motivates suppliers to increase supplies to the market. On the other hand, low prices may result in losses. When prices are low, supplies will shy away from the market to avoid making losses.
Answer:
Check the explanation
Explanation:
The above question is based on a non-linear programming model, to answer this question, there will be a need to determine the optimal order quantities of the three different Ferns with diverse values of annual demand, item cost as well as order cost objective of the non-linear programming model is to minimize the overall annual cost.
Step 1: Setup a spreadsheet on Excel, as shown in the first and second attached images below:
Note: The values of quantities of the three items is kept as 1 to for the calculations of total cost.
The Solver dialogue box will appear. Enter the decision variables, objective function and the constraints, as shown in the third attached image below:
