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ISYE 6414 - All Units 4 Exam Questions With Correct Verified Answers A+ Graded €15,23   In winkelwagen

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ISYE 6414 - All Units 4 Exam Questions With Correct Verified Answers A+ Graded

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response (dependent) variables - ANS one particular variable that we are interested in understanding or modeling (y) predicting or explanatory (independent) variables - ANS a set of other variables that might be useful in predicting or modeling the response variable (x1, x2) What kind of ...

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ISYE 6414 - All Units 4 Exam
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Questions With Correct Verified
Answers A+ Graded

,response (dependent) variables - ANS one particular variable that we
are interested in understanding or modeling (y)

predicting or explanatory (independent) variables - ANS a set of
other variables that might be useful in predicting or modeling the
response variable (x1, x2)

What kind of variable is a response variable and why? - ANS




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random, because it varies with changes in the predictor/s along with
other random changes.




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What kind of variable is a predicting variable and why? - ANS fixed,



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because it does not change with the response but it is fixed before the
response is measured.

linear relationship - ANS a simple deterministic relationship between
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2 factors, x and y

what are three things that a regression analysis is used for? - ANS 1.
Prediction of the response variable, 2. Modeling the relationship
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between the response and explanatory variables, 3. Testing
hypotheses of association relationships
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B0 = ? - ANS intercept
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B1 = ? - ANS slope

for our linear model where: Y = B0 + B1 + EPSILON (E), what does
the epsilon represent? - ANS deviance of the data from the linear
model (error term)

,what are the 4 assumptions of linear regression? - ANS
Linearity/Mean Zero, Constant Variance, Independence, Normality

Linearity/Mean zero assumption - ANS Means that the expected
value (deviances) of errors is zero. This leads to difficulties in
estimating B0 and means that our model does not include a necessary
systematic component




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Constant variance assumption - ANS Means that it cannot be true
that the model is more accurate for some parts of the population, and




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less accurate for other parts of the populations. This can result in less
accurate parameters and poorly-calibrated prediction intervals.



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Assumption of Independence - ANS Means that the deviances, or in
fact the response variables ys, are independently drawn from the
data-generating process. (this most often occurs in time series data)
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This can result in very misleading assessments of the strength of
regression.

Normality assumption - ANS This is needed if we want to do any
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confidence or prediction intervals, or hypothesis test, which we usually
do. If this assumption is violated, hypothesis test and confidence and
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prediction intervals and be very misleading.
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what are the 3 parameters we estimated in regression? - ANS B0,
B1, sigma squared (variance of the one pop.)

What do we mean by model parameters in statistics? - ANS Model
parameters are unknown quantities, and they stay unknown
regardless how much data are observed. We estimate those
parameters given the model assumptions and the data, but through

, estimation, we're not identifying the true parameters. We're just
estimating approximations of those parameters.

What is the estimated sampling distribution of s^2? - ANS chi-square
with n-1 DF

Why do we lose 1 DF for s^2? - ANS we replace mu with zbar




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what is the relationship between s^2 and sigma^2? - ANS S^2
estimates sigma^2




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What is the estimated sampling distribution of sigma^2? - ANS



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chi-square with n-2 DF (~ equivalent to MSE)

Why do we lose 2 DF for sigma^2? - ANS we replaced two
parameters, B0 and B1
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In SLR, we are interested in the behavior of which parameter? - ANS
B1
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If we have a positive value for B1,.... - ANS then that's consistent
with a direct relationship between the predicting variable x and the
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response variable y.
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If we have a negative value for B1,.... - ANS is consistent with an
inverse relationship between x and y

When B1 is close to zero... - ANS we interpret that there is not a
significant association between predicting variables, between the
predicting variable x, and the response variable y.

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