Answer: A labor force that is more productive
Explanation:
According to the given question, a good productive labor force helps in producing the various types of products and the services in the market and also maintain the economical growth of the country.
The high rates of the economical growth are tends to have a labor force which is more productive as it helps in supplying the finished goods and the services according the demand and the requirement of the customers.
The high productivity helps in increase the economical growth of an organization and also increase the umber of employment in the country.
Therefore, the given answer is correct.
Answer:
$1,032
Explanation:
Calculation to determine What monthly rent must she charge for each apartment to break even
First step is to calculate the Monthly costs using this formula
Monthly costs = Mortgage payment + Real estate taxes + Insurance costs + Maintenance costs
Let plug in the formula
Monthly costs=$1,510 + ($2,304 / 12) + ($1,452 / 12) + [2 ×($1,446 /12)]
Monthly costs= $1,510 + 192+ 121 + 241
Monthly costs= $2,064
Now let calculate the Break-even monthly rent per apartment
Using this formula
Break-even monthly rent per apartment = Monthly costs / 2
Let plug in the formula
Break-even monthly rent per apartment = $2,064 / 2
Break-even monthly rent per apartment = $1,032
Therefore What monthly rent must she charge for each apartment to break even will be $1,032
Compound interest is the idea that interest is earned on top of interest from that point forward by adding accumulated interest back to the principal amount. Here, a month's worth of compound interest is calculated (time period). As a result, the time period is 12 times, and the interest rate is divided by 12.
The scenario states that the computation of the provided data is as follows:
The current value is $4000.
Rate = 7%
Monthly compound rate equals 10% times 12.
Duration = 2 x 12 = 84
So, using a financial calculator, we can estimate the value in the future.
FV = $4,884.56
Principal multiplied by one plus the interest rate divided by the number of periods, raised to the power of the number of periods, and that whole subtracted from the principal amount to yield the interest amount, is how monthly compounding is calculated.
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