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Allisa [31]
4 years ago
7

Describe the pattern 0.13, 0.65, 3.25, 16.25

Mathematics
1 answer:
Oksi-84 [34.3K]4 years ago
8 0

Let n be the current term and n+1 be the next term

Then the pattern is: n+1 = n * 5

Step-by-step explanation:

Given series is:

0.13, 0.65, 3.25, 16.25

We can find the ratio between consecutive numbers to find the pattern

So,

Ratio = \frac{0.65}{0.13}\\=5

We can see that multiplying the previous term with 5 gives us the next term

0.13 * 5 = 0.65

0.65 * 5 = 3.25

3.25 * 5 = 16.25

Let n be the current term and n+1 be the next term

Then the pattern is: n+1 = n * 5

Keywords: Pattern, Sequence

Learn more about series at:

  • brainly.com/question/2150928
  • brainly.com/question/2154850

#LearnwithBrainly

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B.2 cups

Step-by-step explanation:

Because 1/2+1/2+1/2+1/2=2 cups

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RUDIKE [14]

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3 years ago
(02.04 MC) Your friend has $90 when he goes to the fair. He spends $5 to enter the fair and $15 on food. Rides at the fair cost
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Answer:

f(x)= $70 - $1.5*x

Step-by-step explanation:

You know your friend spends $ 5 to enter the fair and $ 15 for food. So the total you spent is given by:

$5 + $15= $20

Knowing that the trips at the fair cost $ 1.50 per trip, and with x being the number of trips, then the cost after x trips will be:

$1.5*x

So the money spent after x rides can be expressed as:

$20 + $1.5*x

Knowing that your friend has $90 when he goes to the fair, to calculate the amount of money he has left after x rides, the amount taken to the fair and the amount spent is subtracted:

$90 - ($20 + $1.5*x)

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By calling the function f(x) used to determine the amount of money left after x trips, you can finally express:

<u><em>f(x)= $70 - $1.5*x</em></u>

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4 years ago
Keegan deposits into her savings account at the beginning of the year. The account earns 3% simple interest each year. She has $
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Answer:

She deposits $350 into the account at the beginning of the year.

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Let us assume that Keegan deposits $P into her savings account at the beginning of the year.

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If Keegan did not make any additional deposits or withdrawals during the year.

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3 years ago
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