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Rus_ich [418]
2 years ago
10

This month is October.Which month will 2451 months later be.

Mathematics
1 answer:
Alinara [238K]2 years ago
5 0

Answer:

The month will be October again lol :)

Step-by-step explanation:

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At the beginning of 1990, oil prices were $30 a barrel. Some oil investors predicted that the price of oil would increase by $5
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The linear equations are:

  • The price of oil from 1990: y = 30 + 5x
  • The price of oil from 2005: y = 20 + 2.25x

<h3>How to determine the linear equations</h3>

A linear equation is represented as: y = mx + c

Where:

  • m represents the rate
  • c represents the initial value.

At the beginning of 1990, we have the following parameters

  • Rate: m = 5
  • Initial value: c =30

So, the linear equation is:

y = 30 + 5x

At the beginning of 2005, we have the following parameters

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  • Initial value: c =20

So, the linear equation is:

y = 20 + 2.5x

Hence, the linear equations are y = 30 + 5x and y = 20 + 2.5x

Read more about linear equations at:

brainly.com/question/14323743

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2 years ago
Which of these strategies would eliminate a variable in the system of equations?
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Gang nem 1400 shi on 1738/123
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How do you find the vertex of y=x²-2x 3? what is it
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The vertex is the point (1,2), but you have to graph it to find out what the vertex is
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Calculate the average rate of change for the given graph from x = –2 to x = 0 and select the correct answer below.
hodyreva [135]

Keywords:

<em>average rate of change, parabola, interval, points </em>

For this case we have to find the average rate of change of a parabola in the interval fromx = -2 to x = 0. To do this, we need two points for the parabola pass, and apply the following formula:

AVR = \frac {f (x_ {2}) - f (x_ {1})} {x_ {2} -x_ {1}}

We have the following points, taking into account thaty = f (x):

(x_ {1}, f (x_ {1})) = (- 2, -1)\\(x_ {2}, f (x_ {2})) = (0, -1)

Substituting:

AVR = \frac {-1 - (- 1)} {0 - (- 2)}\\AVR = \frac {-1 + 1} {0 + 2}\\AVR = 0

So, the average rate of change for the given graph is 0 in the given interval

Answer:

AVR = 0\ from\ x = -2\ to\ x = 0

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