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MatroZZZ [7]
3 years ago
11

Gloria talked on her cell phone for 320 minutes in the first month, 243 minutes in the second month, and 489 minutes in the thir

d month. Her payment package does not allow her to pay per minute; she can only buy packages. If she has to pay $25 for each 200 minutes, how much did she pay for the first 3 months?
Mathematics
1 answer:
bezimeni [28]3 years ago
5 0
Gloria has the disadvantage of not being able to pay per minutes. So she has to buy packages of 200 minutes at the rate of $25. It does not matter if she is able to complete the full 200 minutes in the package, ahe has to pay the full package amount of $25.
Now Gloria during the first month talked for 320 minutes.
Then she has to buy 2 packages of 200 minutes.
The amount of money spent during the first month = (25 * 2) dollars
                                                                                   = 50 dollars
During the second month Golria talked for 243 minutes, but still she will had to buy 2 packages of 200 minutes each
Then the amount spent by Gloria during the second month = (25 * 2) dollars
                                                                                               = 50 dollars.
during the third month Gloria used 489 minutes and so she had to buy 3 packages of 200 minutes each.
Then the amount spent by Gloria during the third month = (25 * 3) dollars
                                                                                         = 75 dollars
So the total amount of money spent by Gloria during the 3 months = (50 + 50 +75) dollars
                                                                                                           = 175 dollars
So Gloria psent $175 in the first 3 months.
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Evaluate each finite series for the specified number of terms. 1+2+4+...;n=5
zaharov [31]

Answer:

31

Step-by-step explanation:

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Our common ratio is 2 because:

1*2 = 2

2*2 = 4

The summation formula for geometric series (r ≠ 1) is:

\displaystyle \large{S_n=\frac{a_1(r^n-1)}{r-1}} or \displaystyle \large{S_n=\frac{a_1(1-r^n)}{1-r}}

You may use either one of these formulas but I’ll use the first formula.

We are also given that n = 5, meaning we are adding up 5 terms in the series, substitute n = 5 in along with r = 2 and first term = 1.

\displaystyle \large{S_5=\frac{1(2^5-1)}{2-1}}\\\displaystyle \large{S_5=\frac{2^5-1}{1}}\\\displaystyle \large{S_5=2^5-1}\\\displaystyle \large{S_5=32-1}\\\displaystyle \large{S_5=31}

Therefore, the solution is 31.

__________________________________________________________

Summary

If the sequence has common ratio then the sequence or series is classified as geometric sequence/series.

Common Ratio can be found by either multiplying terms with common ratio to get the exact next sequence which can be expressed as \displaystyle \large{a_{n-1} \cdot r = a_n} meaning “previous term times ratio = next term” or you can also get the next term to divide with previous term which can be expressed as:

\displaystyle \large{r=\frac{a_{n+1}}{a_n}}

Once knowing which sequence or series is it, apply an appropriate formula for the series. For geometric series, apply the following three formulas:

\displaystyle \large{S_n=\frac{a_1(r^n-1)}{r-1}}\\\displaystyle \large{S_n=\frac{a_1(1-r^n)}{1-r}}

Above should be applied for series that have common ratio not equal to 1.

\displaystyle \large{S_n=a_1 \cdot n}

Above should be applied for series that have common ratio exactly equal to 1.

__________________________________________________________

Topics

Sequence & Series — Geometric Series

__________________________________________________________

Others

Let me know if you have any doubts about my answer, explanation or this question through comment!

__________________________________________________________

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OleMash [197]

Answer:

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Step-by-step explanation:

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