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Amanda [17]
3 years ago
5

Based on the graph produced in part A, what is the solution to this system of equations?

Mathematics
2 answers:
Ilya [14]3 years ago
4 0

I can't answer your question becuase i need to know the graph and how it looks like


if you post the graph i will be able to answer your question

zhenek [66]3 years ago
4 0

First we'll set the equations equal to each other:

3x-5=\frac{1}{2}x + 5\\\frac{5}{2}x = 10\\ x = 4


Then, we solve for y in both equations (you should get the same answer).

The ordered pair is (4,7)


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Answer:

a) The missing terms are 9, 13, 21 and 25.

b) If we know that n_{1} = 9 and r = 4, then the n-th term of the sequence is represented by n_{n} = 9 +4\cdot (n-1).

Step-by-step explanation:

a) Given that elements of the sequence are found by increasing by the same amount, we infer that elements are part of an arithmetical progression. The rate of progression is now determined:

3\cdot r = 29-17

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The missing terms are:

n_{1} = 17 - 2\cdot (4)

n_{1} = 9

n_{2} = 17 - 4

n_{2} = 13

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n_{4} = 21

n_{5} = 17 + 2\cdot (4)

n_{5} = 25

The missing terms are 9, 13, 21 and 25.

b) The formula for the arithmetical progression is represented by the following formula:

n_{n} = n_{1} + r\cdot (n-1) (1)

Where:

n_{1} - First element of the sequence.

n - Indicator associated with the element of the sequence.

r - Progression rate.

If we know that n_{1} = 9 and r = 4, then the n-th term of the sequence is represented by n_{n} = 9 +4\cdot (n-1).

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