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makkiz [27]
2 years ago
6

Sam works as a baggage carrier at an airport facility. He owes a certain amount of money, in dollars, to his friend Daniel. The

function y = 12x − 40 represents the amount of money that Sam has after paying Daniel back in terms of the number of hours he works at the airport. Match the values and variables to the aspects of the situation they represent. Tiles x-variable y-variable 12 40 Pairs the amount in dollars that Sam owes Daniel the number of hours Sam works at the airport the amount in dollars that Sam has after paying back Daniel the amount in dollars that Sam earns per hour
Mathematics
1 answer:
Ivenika [448]2 years ago
7 0
Y = 12x - 40

the x variable represents the number of hours Sam works at the airport
the y value represents the amount in dollars that Sam has after paying Daniel 
the 12 is the amount in dollars that Sam earns per hr
the 40 is the amount in dollars Sam owes Daniel
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Robbie Morse has a $47,500 insurance policy. The annual premium is $987.53. Robbie pays $90.00 monthly.
marin [14]

Answer:

Robbie pay in twelve months $1080 .

$92.47 more Robbie pay and 9.36 %(Approx) Robbie pay.

Step-by-step explanation:

As given

Robbie Morse has a $47,500 insurance policy.

The annual premium is $987.53.

Robbie pays $90.00 monthly.

First find out the Robbie pay in twelve months .

Robbie pay in twelve months = 12 × 90

                                                  = $ 1080

Second find out how much more does Robbie pay .

Robbie pay extra = Robbie pay in twelve months -  annual premium

                             = $ 1080 - $987.53

                             = $92.47

Therefore the $92.47 more Robbie pay .

Third find out the what percentage does Robbie pay .

 Formula

Percentage = \frac{Robbies\ pay\ more\times 100}{annual\ premium}

Robbies pay more = $92.47

Annual premium = $987.53

Put in the above

Percentage = \frac{92.47\times 100}{987.53}

Percentage = \frac{9247}{987.53}

Percentage = 9.36 % (Approx)

9.36 %(Approx) Robbie pay.


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Which of the following are possible explicit formulas for the nth term of the constant velocity sequence below? Check all that a
oksano4ka [1.4K]
We have an arithmetic progression:
Nth=an
an=a₁+(n-1)d
a₁ is the first term.
n=number of terms.
d=common difference

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a₁=10
d=a₂-a₁=17-10=7

Therefore:
Nth=an
an=a₁+(n-1)d
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