Points and their residual values are shown in the table. A 3-column table with 5 rows. The first column is labeled x with entries 1, 2, 3, 4, 5. The second column is labeled y with entries 3.3, 5, 6.2, 9., 13. The third column is labeled residual with entries 0.68, 0.04, negative 1.1, negative 0.64, 1.02. Which point is farthest from the line of best fit?
Answers
The point that is farthest from the line of best fit is : ( 3, 6.2 )
X(values) y(values) residual
1 3.3 0.68
2 5 0.04
3 6.2 -1.1
4 9 -0.64
5 13 1.02
To determine the line is best fit we graph the plot of x and y values ( i.e. a plot of the y values against the x values )
attached below is the plot showing the line of best fit
Hence From the attached residual plot we can conclude that the point that is farthest from the line of best fit is : 3(x axis ) and 6.2 ( y - axis )
learn more about line of best fit : brainly.com/question/19769235
Answer:
3, 6.2
Step-by-step explanation:
Just took the assignment.
Related Questions
What is the measure of arc GH??
Helpp! im so confused on this question and i cant seem to get it right
Algebra tiles to prove that 4 + 8x and 4(2x+1)
An equilateral triangle has a perimeter of 18cm. What is the length of one of its sides?
Answers
-282 - (-68) =
when you subtract a negative, you "take away" that negative from the other value. The net result of that is adding the number. So the rule is minus negative means plus positive.
-282 - (-68) =
-282 + 68 = -214
Answers
f(x) | 9 | -2 | -5 | -1 | 1 | 11
Find the following values:
f^-1 (-2)=
f^-1 (-1)=
Answers
Answer: The correct answers are:
- f^{-1}(-2)=3
- f^{-1}(1)=0
Step-by-step explanation:
* Since f^{-1} receives inputs from f's range and maps them to their corresponding elements in f's domain, we can reverse the rows in the table as follows to obtain the inputs and outputs of f^{-1}.
* From this table we see that f^{-1}(-2)=3 and that f^{-1}(1)=0.
* Therefore, the correct answers aref^{-1}(-2)=3 and f^{-1}(1)=0
The required values f⁻¹(-2) = 3, f⁻¹(-1) = 18, obtained by swapping the input and output values in the inverted table.
To find the inverse of the function, can swap the input and output values in the given table.
Then, you can use this inverted table to find the values of the inverse function for specific inputs.
As per the table values are,
x | 5 | 3 | 1 | 18 | 0 | 9
f(x) | 9 | -2 | -5 |-1 | 1 | 11
The values in the inverted table are,
f⁻¹(x) | 9 | -2 | -5 |-1 | 1 | 11
x | 5 | 3 | 1 | 18 | 0 | 9
Now, to find the values of the inverse function:
f⁻¹(-2): Looking at the inverted table, when f⁻¹(x) = -2, the corresponding input x is 3. Therefore, f⁻¹(-2) = 3.
f⁻¹(-1): Similarly, when f⁻¹(x) = -1, the corresponding input x is 18. Therefore, f⁻¹(-1) = 18.
Therefore, the values in the inverted table are f⁻¹(-2) = 3 and f⁻¹(-1) = 18 .
learn more about values here
#SPJ3
five thirteen thousandths
five hundred thirteen thousandths
O
five hundred thirteen tenths
O
five hundred thirteen hundredths
Answers
Answer:
five thirteen thousandths
Step-by-step explanation:
It is decimals so it ends in ths and it has 3 places so it ends in thousandth. it is five hundred 13 so it is five thirteen thousandths
Answer:
The second answer.
Step-by-step explanation:
Answers
Just like multiplication multiply, but when you multiply fractions you multiply the numerator and the denominator.
First multiply the numerator 1*4=4, than multiply the denominator 3*9=27.
So, the final answer is
Have A Brainly Day :)
Answers
The diagram attached below shows the schematic representation of reflection of a triangle that occurs in a plane mirror.
What is a reflection?
A reflection can be defined as a type of transformation which moves every point of the object by producing a flipped but mirror image of the geometric figure.
The top left point will stay the same in the axis, and will be on the axis
Finally, the top right point will stay true same on the x-axis, but will be on the axis in its image.
Since the mirror is a plane surface which can reflect light. The diagram attached below shows the schematic representation of reflection of a triangle that occurs in a plane mirror.
Read more on reflection here:
#SPJ2