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Mamont248 [21]
3 years ago
8

Some highways have commuter or express pass lanes. During rush hour lanes on the highway move slowly or often are stop and go, b

ut the express lanes continue to move at a faster pace. Express pass users pay for a transponder and monthly fees to have express lane access even with no other people in their cars. In this example, the drivers who purchase these express passes are probably __________.a. richer than drivers waiting in the longer commute lines on the freeway.
b. more important than drivers waiting in the longer commute lines on the freeway.
c. drivers who value speed and convenience more than those in the stop and go lanes and are willing to pay additional express pass fees for the option of avoiding traffic jams.
d. experienced drivers that know that the best way to avoid commuter lines on the freeway is to leave home earlier to get to work.
Business
1 answer:
svp [43]3 years ago
5 0

Answer:

Drivers who value speed and convenice more than hose in the stop and go lanes and are willing to pay additional express pass fees for the option of avoiding traffic jams.

Explanation:

In this scenario the driver's Choi's to buy the express pass expresses their preference for fast and convinient commute. They are willing to pay for access to the express way to get it.

Those that still use the highway and endure the the stop and go traffic value the money they will pay for a pass above the speed and convinience of using the express way.

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Explanation:

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First, we need to calculate the unitary variable cost:

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<u>Now, the unitary contribution margin:</u>

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You owe $6,800 on a car loan that has an interest rate of 6.75 percent and monthly payments of $310. You lost your job and your
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Answer:

<em>It will take 9 months longer to repay this loan</em>

Explanation:

<u>Financial Loan Payments</u>

Let's assume a loan has been received for a present value PV at an interest rate i during n periods. Being R the amount of each payment, then

\displaystyle PV=R\cdot \frac{1-(1+i)^{-n}}{i}

Solving for n we have

\displaystyle n=-\frac{log\left(1-PV.i/R\right )}{log(1+i)}

The first agreement of payment has the following data

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Computing n

\displaystyle n=-\frac{log\left(1-6,800\cdot 0.005625/310\right )}{log(1+0.005625)}

n=23.5\approx 24\ months

The new agreement changes R to 225, thus

\displaystyle n=-\frac{log\left(1-6,800\cdot 0.005625/225\right )}{log(1+0.005625)}

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D. They result in new situations that are not covered by old laws

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