Sui Generis, Inc. (SGI), designs and sells solar energy cells to research laboratories, commercial businesses, and individual co
1 answer:
You might be interested in
Answer:
Jacobs will earn $1,080,000
Explanation:
The earnings of the work factor are made up of two factors: Transfer Earnings + Economic Rents.
Transfer earnings are defined as the minimum required amount that a company must pay its workers to keep them in the workplace. Below this amount, the worker will leave his job. In this case, the Transfer Earnings are $ 80,000, which is the base salary of every designer.
On the other hand, the Economic Rents are the additional income that the worker receives and that is above the minimum level they need to supply his work (In this case, the additional income is given by Jacobs' special ability). In numerical terms, the Economics Rents amount is equivalent to the difference between the earnings obtained by the Jacobs company and the earnings obtained by the other companies.
That is: 1,500,000 - 500,000 = 1,000,000.
Therefore Jacobs salary is equivalent to 80,000 + 1,000,000 = 1,080,000.
From this, it can be deduced that approximately 92% of Jacobs' salary is equivalent to Economic Rents. From the theoretical point of view, this makes sense, because the demand for designers (which is a highly qualified profession) is very inelastic, and the more inelastic the greater the proportion of Economic Rents as part of the salary. In the annexes, I show it graphically.
Answer:
Difference = $9773.02
Explanation:
An annuity is a series of cash flows or payments that are of constant amount, occur after equal intervals of time and are for a limited and defined period of time. Thus, the winnings from lottery are an annuity as they pay a fixed amount $11300 every year for 21 years.
The annuity can be of two types namely ordinary annuity and annuity due. In ordinary annuity the cash flows occur at the end of the period and in annuity due, the cash flows occur at the beginning of the period. When we calculate the present value of these cash flows, it is understood that the present value of annuity due is greater than the present value of ordinary annuity.
The formulas for the present value of both ordinary annuity and annuity due are attached.
In the formula, R is the annuity payment or cash flow and i is the relevant interest rate and n is the number of years or periods.
PV of annuity ordinary = 11300 * [ (1 - (1+0.1)^-21) / 0.1 ]
PV of ordinary annuity = $97730.24548 rounded off to $97730.25
PV of annuity due = 11300 * [ (1 - (1+0.1)^-21) / 0.1 ] * (1+0.1)
PV of annuity due = $107503.27
Difference = 107503.27 - 97730.25
Difference = $9773.02
