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Serga [27]
3 years ago
5

What is the total price of a $60 restaurant tab if you leave a 15% tip?

Mathematics
1 answer:
7nadin3 [17]3 years ago
8 0

Answer:

$69 is the total cost of the bill

Step-by-step explanation:

60(1.15)

60 is the cost of the bill, and the 1.15 is the added tax plus the previous $60.

Put 60(1.15) into a calculator and

$69

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Tony consumes an energy drink that contains caffeine. After consuming the energy drink, the amount of caffeine in Tony's body de
Cerrena [4.2K]

Answer:

10-hour decay factor = 0.13012

5-hour decay factor = 0.52173

1-hour decay factor = 0.87799

154.52624 mg of caffeine

Step-by-step explanation:

Exponential decay is the decrease in a quantity N according to:

N(t) = N_{0} e^{-kt}

where

N_{0} = initial value of quantity N

N(t) = quantity N at time t

k = decay constant associated to physical properties of N

e^{-kt} = decay factor

Substituting the values from the problem:

t = 10 hours

e^{-kt} = 0.2722

Then, solving for k:

0.2722 =e^{-k*10}\\ ln(0.2722)=ln(e^{-k*10})\\ln(0.2722)=-k*10\\\frac{-ln(0.2722)}{10} =k\\0.13012=k

With the value of the decay constant k, you could calculate the decay factor at any given time. For t = 5 hours, the decay factor is given by:

e^{-kt}=e^{-0.13012*5}  \\e^{-kt}=0.52173

For t = 1 hour, the decay factor is given by:

e^{-kt}=e^{-0.13012*1}  \\e^{-kt}=0.87799

If there are 176 mg in Tony's body 1.23 hours after consuming the energy drink, then you could take this value as the initial value of quantity N, i.e. N_{0}. Then, the quantity of caffeine in Tony's body 2.23 hours later is just the quantity N(t) one hour later from the initial value (1.76 mg), then:

N(t) = N_{0}e^{-kt}\\ N(1) = (176mg)e^{-k*1}\\N(1)=(176mg)(0.87799)\\N(1)=154.52624 mg

Note that e^{-k*1} is the 1-hour decay factor previously calculated.

 

5 0
3 years ago
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