Question

If X was 30, y would be equal to what number?

Answer 1

To find the value of y when x is 30, we need an equation that relates the two variables.

Step-by-step explanation:

To find the value of y when x is 30, we need to have an equation that relates the two variables. Unfortunately, the equation is not provided in your question. If you can provide the equation, I would be able to help you further. Please let me know if you have any additional information!

Answer 2

If
`\( X \)` was 30,
`\( Y \)` would be equal to
`\( Z \)`.To determine
`\(Z\)`, substitute
`\(X = 30\)`into the mathematical relationship between
`\(X\)` and
`\(Y\).`

Step-by-step explanation:

Let's denote
`\( Y \)`as a function of
`\( X \)`, represented as
`\( Y(X) \)`. In this case, if
`\( X \)`is 30, we want to find the corresponding value of
`\( Y \),` denoted as
`\( Y(30) \),`which we'll call
`\( Z \).`

Firstly, we need to understand the relationship between
`\( X \)`and
`\( Y \).` This could be a linear equation, quadratic equation, or any other mathematical relationship. Once we have this relationship, we substitute
`\( X = 30 \)` into the equation to solve for
`\( Y \)`, giving us the value of
`\( Z \).`

For example, if
`\( Y \)`is directly proportional to
`\( X \),` i.e.,
`\( Y = kX \)`where
`\( k \)`is a constant, then
`\( Y(30) = k * 30 \)`. If
`\( Y \)`follows a quadratic relationship like
`\( Y = aX^2 + bX + c \)`, then
`\( Y(30) = a * 30^2 + b * 30 + c \)`. The specific form of the equation will determine the calculations required.

In conclusion, the value of
`\( Y \)`when
`\( X \)` is 30 is found by applying the given mathematical relationship. The process involves substituting
`\( X = 30 \)`into the equation and solving for
`\( Y \)`, resulting in the value
`\( Z \).`