Find the correlation coefficient of the following linear equation using technology (such as GeoGebra). For your r-value, use the first two decimal places.

y=43x−4


(1 point)
Responses

−0.99
negative 0.99

2.66
2.66

1.00
1.00

0.90
0.90

1 answer

To find the correlation coefficient \( r \) for the linear equation \( y = 43x - 4 \), we should consider the properties of linear equations. The equation represents a perfect linear relationship, as it can be described in the form \( y = mx + b \), where \( m \) is the slope and \( b \) is the y-intercept.

In this case, since the slope (43) is not zero, the correlation coefficient \( r \) for this perfectly linear relationship would be 1.00.

Thus, the correct response is:

1.00