CompTIA DY0-001 Exam With Confidence Using Practice Dumps

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:

Answer: 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.”

→ With 19,000 unique error codes and only 7 codes per machine (on median), the data structure will likely consist of a very large number of binary features (e.g., one-hot encoded error codes), most of which will be 0 for any given machine. This leads to a sparse matrix—where the majority of elements are zero—which poses computational and modeling challenges.

Why the other options are incorrect:

B: Granularity misalignment would mean mismatched levels (e.g., mixing daily and hourly data), which is not the issue here.

C: There are many features (error codes), not too few.

D: Multivariate outliers involve unusual combinations across features, not sparsity.

Official References:

CompTIA DataX (DY0-001) Study Guide – Section 3.3:“High-cardinality categorical features can result in sparse matrices, especially when one-hot encoded for models.”

→ Pooling layers are used in Convolutional Neural Networks (CNNs) to reduce the spatial dimensions (width and height) of the feature maps. This helps in downsampling, reducing computational complexity, and controlling overfitting by summarizing the features (e.g., max pooling or average pooling).

Why the other options are incorrect:

B: Input layers receive raw data and do not perform downsampling.

C: Output layers generate the final prediction.

D: Hidden layers process data but do not specifically perform downsampling unless designed to do so (e.g., convolutional or pooling sublayers).

Official References:

CompTIA DataX (DY0-001) Study Guide – Section 4.3:“Pooling layers are used to downsample feature maps and are critical in CNNs for reducing dimensions.”

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