Answer:
Step-by-step explanation:
The straight, black, dashed line does not resemble the actual (green) line at all, and so it is pointless to compare slopes and y-intercepts here.
However, the pattern of black dots, which represent the measurements obtained through the experiment, do exhibit characteristics comparable to the solid green line. The green line has been drawn so that it is roughly in the middle of the dot pattern, which in turn indicates that the slope of this pattern is close to that of the green line. Because this pattern and the green line have similar positive slopes, we can say that the pattern and the line are positively linearly coordinated. The correlation coefficient is in the range 0.8 - 1.0, which is considered to be a "moderate positive correlation."
Answer:
Step-by-step explanation:
The straight, black, dashed line does not resemble the actual (green) line at all, and so it is pointless to compare slopes and y-intercepts here.
However, the pattern of black dots, which represent the measurements obtained through the experiment, do exhibit characteristics comparable to the solid green line. The green line has been drawn so that it is roughly in the middle of the dot pattern, which in turn indicates that the slope of this pattern is close to that of the green line. Because this pattern and the green line have similar positive slopes, we can say that the pattern and the line are positively linearly coordinated. The correlation coefficient is in the range 0.8 - 1.0, which is considered to be a "moderate positive correlation."
y=x²-6
are: (Select)
-5) and ( (Select)
-5).
Therefore , the solution of the given problem of equation comes out to be the system of equations' answers are (-1, -5) and (1, -5).
The foundation of a regression model based on linearity is the equation y=mx+b. The inclination is B, and the y-intercept is m. Even though y but also y are separate components, the above line is frequently referred as the "mathematical issues with two variables". Two factors make up bivariate linear equations. There are no simple answers for the applications of linear functions. Y=mx+b .
Here,
We can change the second equation into the first equation to find the solution to the system of equations, which results in:
=> x² + (x²-6) = -4
By condensing and rearrangeing, we obtain:
=> 2x² = 2
=> x² = 1
Consequently, x can either be 1 or -1.
We can determine the appropriate values of y by substituting these values of x into either of the two equations:
When x Equals 1:
=> y = x² - 6 = 1 - 6 = -5
When x Equals -1:
=> y = x² - 6 = 1 - 6 = -5
As a result, the system of equations' answers are (-1, -5) and (1, -5).
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