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Crank
3 years ago
15

Perry invested in property that cost him $1500. Five years later it was worth $3000, and $10 years from his original purchase, i

t was worth $6000. Assuming the growth rate remains the same, which type of function could he create to find the value of his investment 30 years from his original purchase?
A. Exponential function
B. Linear function
C. Quadratic Function
D. Trigonometric Function
Mathematics
1 answer:
myrzilka [38]3 years ago
3 0

Answer:

A

Step-by-step explanation:

A linear function increases/decreases by a certain amount every year. As it changes 1500 over the first 5 years (300 per year) and 3000 over the next 5 (600 per year), this cannot be liner

A quadratic function goes down then up, or vice versa. This consistently goes up, and is therefore not quadratic

A trigonometric function also goes up and down, so it is not trigonometric

Therefore, as an exponential function can keep going up at different rates over time, this is an exponential function

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7 & 8 please!!!!!!!!!!!!!
Dmitrij [34]

                                                  Question # 7

Answer:

Yes. It displays exponential behavior.

To determine:

We have to determine whether the set of data shown above displays exponential behavior. Write Yes or No. Explain why or why not

Solution Steps:

Considering the set of data

x                    2                    5                    8                    11

y                  480                120                 30                  7.5

To determine whether the set of data shown above displays exponential behavior, we would first need to check the pattern of x and y values.

The set of data will be exponential if

  • there is a constant change in x
  • there is a constant ratio in y

From the data set, it is clear that there is a constant change in the values of x. For example,

  • 2 + 3 = 5
  • 5 + 3 = 8
  • 8 + 3 = 11

Also, there is a constant ratio in y. For example,

  • 480 / 120 = 4
  • 120 / 30 = 4
  • 30 / 7.5 = 4

So, from this observation we can conclude that the the set of data shown above displays exponential behavior.

Therefore, my answer is Yes. It displays exponential behavior.

The graph in figure a is also attached below for visual aid.

                                         Question # 8

Answer:

No. It does not display exponential behavior.

To determine:

We have to determine whether the set of data shown above displays exponential behavior. Write Yes or No. Explain why or why not

Solution Steps:

Considering the set of data

x                    21                    18                    15                    12

y                    30                   23                   16                     9

To determine whether the set of data shown above displays exponential behavior, we would first need to check the pattern of x and y values.

The set of data will be exponential if

  • there is a constant change in x
  • there is a constant ratio in y

From the data set, it is clear that there is a constant change in the values of x. For example,

  • 21 - 3 = 18
  • 18 - 3 = 15
  • 15 - 3 = 12

BUT! there is NOT a constant ratio in y. For example,

  • 30 / 23 = 1.30
  • 23 / 16 = 1.44
  • 16 / 9 = 1.78

INSTEAD, there is a constant change in y values. i.e. 30 - 7 = 23, 23 - 7 = 16, 16 - 7 = 9 ; meaning it represents LINEAR BEHAVIOR.

So, from this observation we can conclude that the the set of data shown above DOES NOT display exponential behavior. Instead, it displays LINEAR Behavior because there is constant change in x and y values.

Therefore, my answer is No. It does not display exponential behavior.

The graph in figure b is also attached below for visual aid.

Keywords: exponential behavior, exponential function, linear function

Learn more about exponential behavior from brainly.com/question/11481350

#learnwithBrainly

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Answer:

45 minutes

Step-by-step explanation:

Let, after time t minutes, they meet again at the same point.

In time t minutes, let Sony completes x lap while Iogan completes y laps. Note that x and y must be the counting numbers.

As Sonny took 15 minutes to drive 1 lap, so,

t=15x\cdots(i)

While Iogan Sonny took 9 minutes to drive 1 lap, so,

t=9y

\Rightarrow 15x=9y [from equation (i)]

\Rightarrow \frac {x}{y}=\frac{9}{15}

\Rightarrow \frac {x}{y}=\frac{3}{5}

As x,y must be counting number, so

(x,y)=(3,5),(6,10),...,(3n,5n) where n is a positive integer.

So, the minimum number of laps required are

x=3 and y=5  (when they meet for the first time)

Now, from equation (i),

The time required to meet them for the first time, t=15x3=45 minutes.

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