Match the following equations with their definitions. Σ[v₁-f(x)]² i=1 n Σ[vi-7] i=1 1- SSE SST 1. Sum of Squared Errors 2. Sum of Squared Deviations (Total) 3. Coefficient of Determination 4. Least Squares equation to find slope
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Question 13 sum
.
Full explain this question and text typing work only
We should answer our question within 2 hours takes more time then we will reduce Rating Dont ignore this line
![Match the following equations with their definitions.
<
>
n
Σ[v₁-f(x)]²
i=1
n
Σ[vi-v]
i=1
1-
SSE
SST
b =ỹ - ax
a =
xy - xy
(x)² - x²
1. Sum of Squared Errors
2. Sum of Squared Deviations (Total)
3. Coefficient of Determination
4.
5.
Least Squares equation to find
slope
Least Squares equation to find y-
intercept
6. Correlation Coefficient
7. Linear Model](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fddfe5df7-9b30-4fcf-8c2e-d124b3eb750e%2F4ebb5d47-f211-405a-89c6-08b2274ebeec%2Foahs1u_processed.png&w=3840&q=75)
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- The "enor function"), is a special function that often occurs in the fields of probability and statistics, looks 10 55 3 ** -0.3 -10 art The definition of erfix) can be found here, but for now that is unimportant. There is a function in the Python matherary that directly evaluates the error function for any single, real-valued number. You can import it with the Ine from math inport erf Suppose we want to find the root of the function fo))+J The Newton-Raphson Method does not behave well with functions of this sort (see the lecture notes), so we will need to use the section Method You are to unite a function relatina, eta, left, right, taterace which computes and returns that root aahe (n) and bets (3) are the constants defining the function for) above,left and right define a range known to contain the root, and tolerance is the maxim error that can be tolerated for the root, defined as in the previous questions Notes: You should use your bisection retider function from the previous…sum = 0; for (int i = 1; i< n; i = sum++ || 2*i)Complete the function that calculates the sum of the first n+1 terms of the geometric series a, ar, ar² ar³, ar4 . note that the series begins with a and the last term is ar", in total there are n+1 terms. ar" ... [ ]: # complete the function given the variables a,r,n and return the value as series_sum. def sum_geometric_series(a,r,n): # your code here return series_sum