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ipn [44]
3 years ago
10

A nature preserve opened with a population of 6 rabbits. After one year, the number of rabbits had doubled. The year after that,

the number of rabbits doubled once again. Assuming that this pattern continues, plot the solution points for the first three years along with the y-intercept. Let y represent the number of rabbits on the nature preserve after x years. I have to graph it, the max y number is 60 and the max x number is 5.
Mathematics
1 answer:
mina [271]3 years ago
8 0

Answer:And Explanation

Initially the number of rabbits in the preserve are: 6

After one year the population of rabbits are doubled this means that the population of rabbits at the end of one year is: 2×6=12

Again after one year the population of rabbits are doubled this mean that at the end of second year the population of rabbits are: 12×2=24

and at the end of third year the population of rabbits is: 24×2=48

Hence, the points are plotted as follows:

 (0,6)

 (1,12)

 (2,24)

and (3,48)

We know that the y-intercept is the point where x-value is zero.

Hence, here we have y-intercept at (0,6

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Answer:

(a) C=1.25\cdot (1.5)^{y/10}

(b) $7.44

(c) Yes.

Step-by-step explanation:

The exponential function representing the cost of a movie ticket in a large city is as follows:

C=1.25\cdot (1.5)^{d}

(a)

A decade equals 10 years.

Then for <em>n</em> decades the number of years will be,

<em>y</em> = 10 × <em>n</em>

Then the equation of the cost of a movie ticket in terms of <em>y</em> years after 1953 is as follows:

C=1.25\cdot (1.5)^{d}

   =1.25\cdot (1.5)^{(10\times n)/10}\\=1.25\cdot (1.5)^{y/10}

The equation represents the cost of a movie ticket in

(b)

For the year 1953, the value of <em>y </em>is 0.

So, for 1996 the value of <em>y</em> will be, 44.

Compute the cost of a movie ticket in 1996 as follows:

C=1.25\cdot (1.5)^{y/10}

   =1.25\cdot (1.5)^{44/10}\\=1.25\times 5.9539\\=7.442375\\\approx 7.44

Thus, the cost of a movie ticket in 1996 will be $7.44.

(c)

It is already provided that the cost of a movie ticket in a large city has increased exponentially over the decades since 1953.

So, for the year 1953 the cost of a movie ticket was, $1.25.

And the cost of a movie ticket in 1996 was $7.44.

This value shows an exponential increase in the cost.

Thus, the estimate in part b is reasonable.

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Step-by-step explanation:

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