Answer:
the opportunity cost of going to work on saturday is $32
Explanation:
The opportunity cost of going to work on saturday is as follows:
= Income earned on saturday - psychic cost
= 4 hours × $11 - ($2 × 4 hours)
= $44 - $8
= $32
hence, the opportunity cost of going to work on saturday is $32
Answer:
having lower overhead costs.
Explanation:
Robert started his company in his mother's garage so he did not have to pay rent or lease at the initial stage of his business. This gave him the opportunity to put his finances in essential aspects of his business.
Therefore he had an opportunity to reduce his overhead cost.
Answer:
B. Evaluate your financial health. Record all expenses for a month to compare income and expenses.
D. Define your financial goals. Pay off credit card(s) by the end of this school term.
A. Develop a plan of action. Develop a budget matching income and projected expenses for the remainder of this academic year.
E. Implement the plan. Reduce expenses in problem areas so amounts do not exceed budgeted projections.
C. Review progress on the plan, reevaluate the plan, and revise the plan or start over with a new one. Based on this year, develop a revised budget for next year based on projected income and expenses.
Explanation:
The five basic steps of financial planning are evaluate, define, develop, implement, and review, or EDDIR for short. It basically by knowing your current position and defining how you want to be in the future. Then you must develop a plan and try to implement that plan. After some prudent time, you should go back and review if the plan was successful or not.
Answer: $6581.58
Explanation:
Based on the information given in the question, the mortgage payment per month will be calculated thus:
= [P x I x (1+I)^N]/[(1+I)^N-1]
where,
P = Principal = $750000
I = Interest rate per month = 10%/12 = 0.10/12 = 0.008333
N = number of installments = 30 × 12 = 360
Then, the equated monthly installment will be:
= [750000 × 0.008333 × 1.008333^360] / [1.008333^360-1]
= [750000 × 0.008333 × 19.8350386989] / [19.8350386989 - 1]
= 123964/18.835
= 6581.58
Under this loan proposal, your mortgage payment will be $6581.58 per month.
