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shusha [124]
3 years ago
11

Help plz i dont get it

Mathematics
1 answer:
lianna [129]3 years ago
4 0
Hello,

The depth of the snow increases with the time (t) : h=B*t
The speed is inversely proportional to the depth of snow
v=A/h=A/(Bt)=k/t
==>v=dx/dt)=k/t

In the period of 6 am to 8 am: if T is the time of the begining of the fallen snow:

1= \int\limits^{T+2}_{T} { \dfrac{k}{t} } \, dt =k*ln( \frac{T+2}{T} )

Further,
1= \int\limits^{T+2+3.5}_{T+2} { \dfrac{k}{t} } \, dt =k*ln( \frac{T+5.5}{T+2} )\\

==\textgreater\  \dfrac{T+5.5}{T+2} = \dfrac{T+2}{T} \\

==\textgreater\  T= \dfrac{4}{1.5} =2+ \dfrac{2}{3} h

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The amount of money saved by the person is \boxed{\$\ 96.01}.

Further explanation:

Given:

The person buys the computer with a down payment of \$\ 510 and monthly payments of \$\ 35.75 for 8\text{ months}.

The cost of the computer if the person pays cash for the computer is \$\ 699.99.

Calculation:

The monthly payment by the person is \$\ 35.75 for 8\text{months}.

The payment made by the person in 8\text{months} can be calculated as follows:

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This implies that the payment by the person in 8\text{ months} is \$\ 216.

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Therefore, total payment done by the person is calculated as follows:

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This implies that the total payment to be paid by the person in downpayment and monthly payment is \$\ 796.

The cost of the computer is \$\ 699.99 if the person pays cash for the computer.

Therefore, the person buys the computer in \$\ 796 if he is paying monthly payment that is more than the actual cost of the computer.

The loss of the person to buy the computer can be calculated as follows:

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The loss of the person is \$\ 96.01.

Therefore, the amount of money saved by the person is \boxed{\$\ 96.01}.

Learn more:

1. Learn more about problem on function brainly.com/question/1632445

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3. Learn more about problem on range and domain of functions brainly.com/question/3412497

Answer details:

Grade: Middle school

Subject: Mathematics

Chapter: Algebraic expression

Keywords: Mr. Hower, computer, monthly payments, down payment, paying, cash, actual cost, algebra, 699.99, 510, 35.75, saves money.

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