Understanding the Linear Relationship | Exploring the Equation y = 2/7 x

y = 2/7 x

Certainly! The equation you’ve given is y = 2/7 x

Certainly! The equation you’ve given is y = 2/7 x. This equation represents a linear relationship between the variables x and y, where the value of y is determined by multiplying the value of x by 2/7.

To understand this equation, let’s break it down:

– y represents the dependent variable, meaning its value depends on the value of x.
– x represents the independent variable, meaning its value can be chosen freely.
– = is the equality symbol, indicating that y is equal to the following expression.
– 2/7 is a fraction, specifically a ratio of 2 to 7. It determines the rate at which y changes in relation to x.

Now, to use this equation, you can substitute any value for x and calculate the corresponding value of y. For example, if we choose x = 7, then:

y = (2/7) * 7
y = 2

So, when x = 7, y = 2. This means that for every increase of 7 in x, y increases by 2.

Similarly, if we choose x = 14, then:

y = (2/7) * 14
y = 4

So, when x = 14, y = 4. Again, this shows that for every increase of 7 in x, y increases by 2.

Overall, the equation y = 2/7 x allows you to determine the relationship between x and y in terms of a specific ratio or rate of change.

More Answers:
Understanding Linear Equations | Exploring Slope and Y-Intercept in Mathematics
Graphing the Equation y = x – 4 | Understanding Slope-Intercept Form and Straight Lines in a Coordinate Plane
Understanding Linear Functions | Exploring the Equation y = 3/4 x – 2 and Plotting the Graph

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