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Maslowich
2 years ago
11

What is the multiplicative rate of change of the function described in the table ?

Mathematics
2 answers:
Ulleksa [173]2 years ago
7 0
<h3><u>Answer:</u></h3>

Hence, the multiplicative Rate of change is:

5

<h3><u>Step-by-step explanation:</u></h3>

The multiplicative Rate of change refers to the fixed constant which when multiplied to the output will lead to increase/decrease in the next output value.

We have the table of values as:

    x                y

  -1                1/10

   0                1/2

    1                5/2

    2               25/2

    3                125/2

Hence, we see that when 5 is multiplied to the output value we obtain the next output value.

i.e.

1/10×5=1/2

1/2×5=5/2

5/2×5=25/2

25/2×5=125/2

Hence, the multiplicative Rate of change is:

5

     

Vadim26 [7]2 years ago
6 0
The answer to the question is B.
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the greatest whole number that can be divided by both 792 and 990 is 2*3*3*11=198
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The physician tells a woman who usually drinks 5 cups of coffee daily to cut down on her coffee consumption by 75%. If this woma
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Step-by-step explanation:

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6 0
2 years ago
World wind energy generating1 capacity, W , was 371 gigawatts by the end of 2014 and has been increasing at a continuous rate of
Sunny_sXe [5.5K]

Answer:

a) W(t) = 371(1.168)^{t}

b) Wind capacity will pass 600 gigawatts during the year 2018

Step-by-step explanation:

The world wind energy generating capacity can be modeled by the following function

W(t) = W(0)(1+r)^{t}

In which W(t) is the wind energy generating capacity in t years after 2014, W(0) is the capacity in 2014 and r is the growth rate, as a decimal.

371 gigawatts by the end of 2014 and has been increasing at a continuous rate of approximately 16.8%.

This means that

W(0) = 371, r = 0.168

(a) Give a formula for W , in gigawatts, as a function of time, t , in years since the end of 2014 . W= gigawatts

W(t) = W(0)(1+r)^{t}

W(t) = 371(1+0.168)^{t}

W(t) = 371(1.168)^{t}

(b) When is wind capacity predicted to pass 600 gigawatts? Wind capacity will pass 600 gigawatts during the year?

This is t years after the end of 2014, in which t found when W(t) = 600. So

W(t) = 371(1.168)^{t}

600 = 371(1.168)^{t}

(1.168)^{t} = \frac{600}{371}

(1.168)^{t} = 1.61725

We have that:

\log{a^{t}} = t\log{a}

So we apply log to both sides of the equality

\log{(1.168)^{t}} = \log{1.61725}

t\log{1.168} = 0.2088

0.0674t = 0.2088

t = \frac{0.2088}{0.0674}

t = 3.1

It will happen 3.1 years after the end of 2014, so during the year of 2018.

7 0
2 years ago
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OR if you think about it , (x=.8 y=.6) could be considered THE solution.
I would go with choice C

6 0
2 years ago
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