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Anvisha [2.4K]
3 years ago
5

Suppose the function g(x) doubles the square of the input and then subtracts 13. what is g(3)?

Mathematics
1 answer:
Dimas [21]3 years ago
5 0

Given:

The function g(x) doubles the square of the input and then subtracts 13.

To find:

The value of g(3).

Solution:

Let x be the input value.

The square of the input is x^2.

Doubles the square of the input 2x^2.

Doubles the square of the input and then subtracts 13, i.e., 2x^2-13.

So, the function is:

g(x)=2x^2-13

Putting x=3 in the above function, we get

g(3)=2(3)^2-13

g(3)=2(9)-13

g(3)=18-13

g(3)=5

Therefore, the value of g(3) is 5.

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Answer:

  a. 2 7/9 miles

  b. 21.6 minutes

  c. 8 1/3 miles

Step-by-step explanation:

The rate at which Catlin runs can be determined from the graph by finding the coordinates of a grid point that lies on the line. The line goes through the origin, so the relationship between time and distance is proportional.

We see that the point (miles, minutes) = (1 2/3, 12) lies on the graph, so the contant of proportionality is ...

  k = y/x = 12/(5/3) = 36/5 = 7.2 . . . . minutes/mile

__

<h3>a.</h3>

The proportion can be written ...

  distance/(20 minutes) = (1 mile)/(7.2 minutes)

  distance = (20/7.2) miles = 2 7/9 miles

Catlin will run 2 7/9 miles in 20 minutes

__

<h3>b.</h3>

The proportion can be written ...

  time/(3 miles) = (7.2 minutes)/(1 mile)

  time = (3)(7.2 minutes) = 21.6 minutes

Catlin was running 21.6 minutes

__

<h3>c.</h3>

In 1 hour, Catlin will run 3 times as far as in 20 minutes. Using the result from part A, we find ...

  3(2 7/9 miles) = 8 1/3 miles 8 1/3 miles

Catlin will run 8 1/3 miles in one hour.

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<em>Additional comment</em>

Once we have a relationship between minutes and miles, we can write proportions with either of those numbers in the numerator or denominator. We find it convenient to put the unknown value in the numerator of a proportion, which is why the ratios are written differently in the different parts of the problem.

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