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CompTIA DataX Certification Exam Sample Questions (Q46-Q51):
NEW QUESTION # 46
A data scientist is using the following confusion matrix to assess model performance:
Actually Fails
Actually Succeeds
Predicted to Fail
80%
20%
Predicted to Succeed
15%
85%
The model is predicting whether a delivery truck will be able to make 200 scheduled delivery stops.
Every time the model is correct, the company saves 1 hour in planning and scheduling.
Every time the model is wrong, the company loses 4 hours of delivery time.
Which of the following is the net model impact for the company?
- A. 165 hours lost
- B. 25 hours lost
- C. 25 hours saved
- D. 165 hours saved
Answer: D
Explanation:
First, we assume 100 trucks (or 100 predictions), as the percentages are easiest to scale on a base of 100.
Using the confusion matrix:
* True Positives (Predicted Fail & Actually Fails): 80 trucks - correct # +1 hr each = +80 hrs
* False Positives (Predicted Fail & Actually Succeeds): 20 trucks - incorrect # -4 hrs each = -80 hrs
* False Negatives (Predicted Succeed & Actually Fails): 15 trucks - incorrect # -4 hrs each = -60 hrs
* True Negatives (Predicted Succeed & Actually Succeeds): 85 trucks - correct # +1 hr each = +85 hrs Now calculate net hours:
Total gain: 80 hrs (TP) + 85 hrs (TN) = +165 hrs
Total loss: 80 hrs (FP) + 60 hrs (FN) = -140 hrs
Net Impact: 165 - 140 = +25 hours saved
So the correct answer is:
B : (25 hours saved)
However, based on the table provided (which appears to be normalized as percentages), the values apply to a total of 100 predictions. Let's recalculate carefully and validate.
Breakdown:
* TP = 80% # 80 × +1 hr = +80 hrs
* FP = 20% # 20 × -4 hrs = -80 hrs
* FN = 15% # 15 × -4 hrs = -60 hrs
* TN = 85% # 85 × +1 hr = +85 hrs
Total hours = +80 + 85 - 80 - 60 = +25 hrs
Final answer: B. 25 hours saved
Official References:
* CompTIA DataX (DY0-001) Study Guide - Section 4.3:"Business cost/benefit analysis based on confusion matrix performance is critical for evaluating model ROI."
NEW QUESTION # 47
A data analyst wants to generate the most data using tables from a database. Which of the following is the best way to accomplish this objective?
- A. FULL OUTER JOIN
- B. LEFT OUTER JOIN
- C. RIGHT OUTER JOIN
- D. INNER JOIN
Answer: A
Explanation:
# FULL OUTER JOIN returns all rows from both tables, inserting NULLs where no match exists. This join includes the maximum possible number of records - all matches, plus all unmatched records from both sides.
Why the other options are incorrect:
* A: INNER JOIN returns only matching rows - less total data.
* B & C: LEFT/RIGHT JOIN include all rows from one table only.
Official References:
* CompTIA DataX (DY0-001) Study Guide - Section 5.2:"A FULL OUTER JOIN maximizes data volume by including all matched and unmatched records from both tables."
* SQL for Data Science, Chapter 4:"Use FULL OUTER JOIN when the goal is to preserve every record from both datasets regardless of match."
-
NEW QUESTION # 48
Which of the following distance metrics for KNN is best described as a straight line?
- A. Euclidean
- B. Cosine
- C. Radial
- D. Manhattan
Answer: A
Explanation:
# Euclidean distance is the most intuitive distance metric. It measures the shortest "straight-line" distance between two points in Euclidean space. This is typically used in KNN and clustering when features are continuous and appropriately scaled.
Why the other options are incorrect:
* A: "Radial" isn't a standard distance metric; may refer vaguely to radial basis functions.
* C: Cosine measures the angle (orientation) between vectors - not straight-line distance.
* D: Manhattan distance sums the absolute differences across dimensions - visualized as block-like (taxicab) paths, not direct lines.
Official References:
* CompTIA DataX (DY0-001) Study Guide - Section 4.4:"Euclidean distance is the default metric in KNN for measuring straight-line proximity in feature space."
* Data Mining Techniques, Chapter 3:"Euclidean distance represents the shortest path between two points and is widely used in distance-based learning algorithms."
-
NEW QUESTION # 49
Which of the following explains back propagation?
- A. The passage of accuracy backward through a neural network to update weights and biases
- B. The passage of errors backward through a neural network to update weights and biases
- C. The passage of nodes backward through a neural network to update weights and biases
- D. The passage of convolutions backward through a neural network to update weights and biases
Answer: B
Explanation:
# Backpropagation (short for "backward propagation of errors") is the fundamental algorithm for training neural networks. It involves computing the error at the output and propagating it backward through the network to update weights and biases via gradient descent.
Why the other options are incorrect:
* A: Convolutions are specific to CNNs and are not propagated in this manner.
* B: Accuracy is an evaluation metric, not used in weight updates.
* C: Nodes are structural elements, not passed backward.
Official References:
* CompTIA DataX (DY0-001) Official Study Guide - Section 4.3:"Backpropagation passes the error backward from the output layer to the input layer to adjust weights using gradient-based optimization."
* Deep Learning Textbook, Chapter 6:"The backpropagation algorithm is essential for computing gradients of the loss function with respect to each weight."
-
NEW QUESTION # 50
Given the equation:
Xt = # + #1Xt#1 + #t, where #t # N(0, ##²)
Which of the following time series models best represents this process?
- A. ARIMA(1,1,1)
- B. SARIMA(1,1,1) × (1,1,1)1
- C. AR(1)
- D. ARMA(1,1)
Answer: C
Explanation:
# The provided equation represents an autoregressive model of order 1 (AR(1)). It describes Xt as a function of its immediately prior value (Xt#1) plus white noise.
Key identifiers:
* No differencing (so not ARIMA).
* No moving average term (so not ARMA).
* No seasonal component (so not SARIMA).
Why the other options are incorrect:
* A: ARIMA(1,1,1) includes integration and MA terms, which are absent here.
* B: ARMA(1,1) includes both AR and MA terms, but only AR is present.
* C: SARIMA involves seasonal and differencing components - not applicable here.
Official References:
* CompTIA DataX (DY0-001) Study Guide - Section 3.5:"AR(p) models describe a variable as dependent on its previous values with no differencing or moving average."
* Time Series Analysis Textbook, Chapter 4:"Xt = #Xt-1 + #t describes an AR(1) process when #t is white noise."
-
NEW QUESTION # 51
......
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