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maria [59]
3 years ago
5

Tim and Tom are trying to earn money to buy a new game system over a 3-month period. Tim saved $45.14 each month. If they need a

total of $211.47 to buy the game system, how much does Tom need to earn each of the 3 months in order to buy the game system?
A. $166.33
B. $25.35
C. $76.05
D. $135.42
Mathematics
2 answers:
Ivahew [28]3 years ago
6 0
The correct answer is C:$76.05. Tim would make 135.42 in three months and the total  (221.47) minus 135.42 equals 76.05.
ddd [48]3 years ago
3 0
Tim makes  $135.42 in 3 months Subtract $211.47  = 76.05  Then Divide in 3 months = $25.35
So B. is correct Answer.

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PLS HELP! Will give 25 points!
RSB [31]

Answer and explanation:

Given: Belinda wants to invest $1,000. The table below shows the value of her investment under two different options for three different years:  

Number of years 1 2 3

Option 1 (amount in dollars) 1100 1200 1300

Option 2 (amount in dollars) 1100 1210 1331  

To find:

Part A: What type of function, linear or exponential, can be used to describe the value of the investment after a fixed number of years using option 1 and option 2?  

Part B: Write one function for each option to describe the value of the investment f(n), in dollars, after n years.  

Part C: Will there be any significant difference in the value of Belinda's investment after 20 years if she uses option 2 over option 1?

Solution:

Part A: Linear and exponential functions can be used to describe the value of the investment after a fixed number of years using option 1 and option 2, respectively.  

Part B: (n=n+100) and (n=n+100x) are the functions for each option to describe the value of the investment f(n), in dollars, after n years.  

Part C: Yes, there will be a significant difference of 1900 in the value of Belinda's investment after 20 years if she uses option 2 over option 1.

Part A:

In the case of option 1, the linear function can be used to describe the value of the investment after a fixed number of years. This is because, in option one, the amount increases by a fixed amount every year.

In the case of option 2, the exponential function can be used to describe the value of the investment after a fixed number of years. This is because, in option 2, the amount increase is higher than last year.

Part B:

For option 1, the function is

For option 2, the function is

Here, x is the increase in amount every consecutive year.

Part C:

After 20 years, the amount from option 1 would be 3000 and the amount from option 2 would be 4900. Thus, there is a difference between 1900.

Therefore,

Part A: Linear and exponential functions can be used to describe the value of the investment after a fixed number of years using option 1 and option 2, respectively.  

Part B: (n=n+100) and (n=n+100x) are the functions for each option to describe the value of the investment f(n), in dollars, after n years.  

Part C: Yes, there will be a significant difference of 1900 in the value of Belinda's investment after 20 years if she uses option 2 over option 1.

Hope this helps

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Alexxandr [17]

Answer:

-10 is the answer

Step-by-step explanation:

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3 0
3 years ago
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svetoff [14.1K]

Answer:

Step-by-step explanation:

Use the form  a sin ( bx- c) + d   to find the variables used to find the amplitude, period, phase shift, and vertical shift.

a = 3

b =  2

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Find the amplitude  |  a |

Amplitude:  3

Find the period using the formula  2π ÷ IbI

Period:  π

Find the phase shift using the formula  \frac{c}{b}

Phase Shift:  0

Find the vertical shift  : d

Vertical Shift:  0

List the properties of the trigonometric function.

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Period:  π

Phase Shift:  0  ( 0  to the right)

Vertical Shift:  0

Select a few points to graph.

x                       f ( x )

0                        0

π ÷ 4                 3

π  ÷ 2                 0

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π                         0

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Amplitude:  3

Period:  π

Phase Shift:  0  ( 0  to the right)

Vertical Shift:  0

x                       f ( x )

0                        0

π ÷ 4                 3

π  ÷ 2                 0

3 π  ÷ 4              -3

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Answer:

The equation is \frac{x}{y}= 8

Step-by-step explanation:

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then the ratio of distance and time will be same in both the cases

So equation will be

\frac{x}{y} =\frac{14}{112}\\\\\frac{x}{y} =8

Hence, equation representing the proportional relationship will be  \frac{x}{y}= 8

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3 years ago
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