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Murrr4er [49]
3 years ago
14

A certain bank assigns one unique number to each savings account. The amount of savings in each account depends on how much the

owner deposits into the account. The interest paid on each account depends on how much money is in the account. Which of these relations is not a function? (interest paid, savings account number) (interest paid, amount in savings account) (savings account number, interest paid) (savings account number, amount in savings account)
Mathematics
2 answers:
Feliz [49]3 years ago
5 0

Answer:

(interest paid, savings account number)

Step-by-step explanation:

A certain bank assigns one unique number to each savings account.

The amount of savings in each account depends on how much the owner deposits into the account.

The interest paid on each account depends on how much money is in the account.

A function is a relation in which each input has only one output. In any given relation, y is a function of x, when for each input 'x' there is only one output y.

So, here the relation which is not a function is : (interest paid, savings account number)

Fed [463]3 years ago
3 0
All the ones with saving account number are not functions because the outcome does not depend on the account number. It depends on the amount in the account and the interest.
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Y = 2 - 4x input output
tester [92]

Every function is a rule which tells you how to associate inputs and outputs. The input, also known as independent variable, is often indicated with the letter x, while the output, also known as dependent variable, is often indicated with the letter y.

With this notation, we write y = f(x), read "y is a function of x", in the sense that the value of the variable y depends on the value of the variable x, and f is the function that tells you how y depends on x.

In your example, you have y = f(x) = 2-4x, which means "subtract four times the input (4x) from 2"

So, it doesn't matter which input you chose (i.e. the value for x), because you will always have to behave this way:

  • Pick an input value, x
  • Multiply it by four to get 4x
  • Subtract this number from 2: 2-4x

Here are some examples of explicit calculations: if I choose x = 2 and input, the workflow will be

  • Pick an input value, 2
  • Multiply it by four to get 8
  • Subtract this number from 2: 2-8=-6

So, if the input is 2, the output is -6

Similarly, if we choose x = 0 as input, we have:

  • Pick an input value, 0
  • Multiply it by four to get 0
  • Subtract this number from 2: 2-0=2

So, if the input is 0, the output is 2. And so on: for every possible value for x you have the correspondant value for y, with the function f telling you how to associate one with the other.

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Step-by-step explanation:

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