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iren [92.7K]
3 years ago
8

Jonah is going to the store to buy candles small candles cost $3.50 large candles cost five dollars he needs to buy at least 20

candles and he can’t spend no more than $80
Mathematics
1 answer:
madreJ [45]3 years ago
5 0
Jonah would buy 20 small candles because when you multiply the cost for 1 small candle times the amount you'll need in this case it's 20 you'll get $70 which is how much he'll spend on getting 20 small candles which isn't over his budget of $80
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There are 751 identical plastic chips numbered through 751 in a box.
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Sammy wants to buy a new video game that cost 41.95 he is saving 2.25 everyday. How many days did it take for him to save enough
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Answer:

19 days

Step-by-step explanation:

The first day he saves 2.25.

The second day he has saved 2.25 + 2.25 or 2.25(2).

The third day he has saved 2.25 + 2.25 + 2.25 or 2.25(3)

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ANSWER ASAP I NEED THIS NOW!
Jobisdone [24]

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Step-by-step explanation:

6 0
3 years ago
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Jack bought a new car in 2014 for 28,000. If the value of the car decreases by 14% each year, write an exponential model for the
elena55 [62]

Answer:

In 2026 car will have a value of $5,000.

Step-by-step explanation:

We have been given that Jack bought a new car in 2014 for 28,000. If the value of the car decreases by 14% each year.

Since we know that an exponential function is in form: y=a*b^x, where,

a = Initial value,

b = For decay or decrease b is in form (1-r), where r represents decay rate in decimal form.

Let us convert our given decay rate in decimal form.

14\%=\frac{14}{100}=0.14

Upon substituting a =28,000 and r=0.14 in exponential decay function we will get,

y=28,000(1-0.14)^x, where x represents number of years after 2014.

Therefore, the function y=28,000(0.86)^x represents the value of car x years after 2014.

To find the number of years it will take to car have the value of $5,000, we will substitute y=5,000 in our function.

5,000=28,000(0.86)^x

Let us divide both sides of our equation by 28,000.

\frac{5,000}{28,000}=\frac{28,000(0.86)^x}{28,000}

0.1785714285714286=(0.86)^x

Let us take natural log of both sides of our equation.

ln(0.1785714285714286)=ln((0.86)^x)

Using natural log property ln(a^b)=b*ln(a) we will get,

ln(0.1785714285714286)=x*ln(0.86)

\frac{ln(0.1785714285714286)}{ln(0.86)}=\frac{x*ln(0.86)}{ln(0.86)}

\frac{-1.7227665977411033893}{-0.1508228897345836}=x

x=11.422447\approx 12  

As in the 12th year after 2014 car will have a value of $5,000, so we will add 12 to 2014 to find the year.

2014+12=2026

Therefore, in 2026 car will have a value of $5,000.

6 0
3 years ago
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