Answer:
$1,280
Explanation:
Given that,
Rent expense = $1,500
Car payment = $400
Cellphone expense = $120
Utilities = $450
Groceries expenses = $250
Entertainment expenses = $200
Jeff receives a paycheck of $2,100 twice per month, the amount received in a month is calculated as follows:
= $2,100 × 2
= $4,200
The amount left after deducting all of the expenses:
= Amount received - Rent expense - Car payment - Cellphone expense - Utilities - Groceries expenses - Entertainment expenses
= $4,200 - $1,500 - $400 - $120 - $450 - $250 - $200
= $1,280
Therefore, he have left over $1,280 for the month.
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Something not to consider when trying to get a positive return on investment (ROI) for higher education is: c. the type of food that is offered on the meal plan.
<h3>What is rate of return?</h3>
Rate of return can be defined as a net gain (profit) or loss that is associated with an investment over a specified period of time, and it's usually expressed as a percentage of the investment's initial cost.
This ultimately implies that, the rate of return must be higher than the rate of inflation in order for any business firm or individual to earn money on their investments.
Also, a positive return on investment (ROI) entails a net gain (profit) from an investment over a specified period of time. This ultimately implies that, the type of food that is offered on the meal plan isn't something to consider when trying to get a positive return on investment (ROI) for higher education.
Read more on return on investment here: brainly.com/question/23603222
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Complete Question:
Which of these is not something to consider when trying to get a positive return on investment (ROI) for higher education?
a. The cost of attendance.
b. The financial aid package that is offered to you.
c. The type of food that is offered on the meal plan.
d. Your expected career income.
Answer:
PV = $155,343
Explanation:
This question requires application of PV of annuity, according to which:
PV = p [1-(1+r)^-n/r]
P= Periodic Payment
r = rate of period
n = number of periods
r = 3%/12 = 0.25% (monthly), n = 120, P = $1500
PV = 1500 * [\frac{1 - (1 + 0.0025)^{-120}}{0.0025}]
PV = 1500 * 103.5618
PV = $155,343
