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CS7643 – Deep Learning Quiz 2 (2025 Edition) High-Yield 100-Question Real Exam with Correct Answers & Detailed Rationales

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CS7643 – Deep Learning Quiz 2 (2025 Edition) High-Yield 100-Question Real Exam with Correct Answers & Detailed Rationales Prepare for success in CS7643: Deep Learning with this comprehensive Quiz 2 practice resource featuring 100 verified, high-yield questions that mirror the real exam format. Each question includes correct answers and in-depth rationales to strengthen conceptual understanding and application of key deep learning topics. This resource is designed for Georgia Institute of Technology’s OMSCS program, aligned with the CS7643 course curriculum, focusing on practical and theoretical aspects of neural networks, backpropagation, CNNs, RNNs, and optimization. Topics Covered: Neural Networks & Backpropagation Convolutional Neural Networks (CNNs) Recurrent Neural Networks (RNNs) & LSTMs Regularization & Dropout Gradient Descent & Optimization Loss Functions & Evaluation Metrics Deep Learning Frameworks (PyTorch/TensorFlow) 1. Xavier initialization is best for which activation functions? A. ReLU B. Sigmoid and Tanh C. Softmax D. Leaky ReLU Rationale: Xavier keeps activations’ variance stable for zero-centered activations like sigmoid and tanh. 2. He initialization is preferred for: A. Sigmoid B. ReLU C. Tanh D. Softmax Rationale: He accounts for ReLU’s positive slope to maintain variance. 3. Which activation is zero-centered? A. Sigmoid B. Tanh C. ReLU D. Softmax Rationale: Tanh outputs range (-1,1), centering the data. 4. Sigmoid output range:

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CS7643 Deep Learning – Quiz 2: High-Yield
100-Question Real Exam with Answers &
Rationales

Overview:
This comprehensive 100-question practice exam is designed for students preparing for CS7643
– Deep Learning (Quiz 2). It focuses on the most-tested concepts, frequently searched topics,
and high-yield questions, providing a realistic preparation tool.

Key topics covered include:

 Neural Network Fundamentals: MLPs, activation functions (ReLU, Sigmoid, Tanh),
weight initialization (Xavier, He), and loss functions (Cross-Entropy, MSE, Hinge).
 Optimization Techniques: SGD, Momentum, RMSProp, Adam, learning rate strategies,
and gradient issues (vanishing/exploding gradients).
 Convolutional Neural Networks (CNNs): Convolution, kernel/stride/padding, pooling
layers, and parameter counting.
 Recurrent Neural Networks (RNNs): Vanilla RNN, LSTM, GRU, gating mechanisms,
and BPTT.
 Regularization and Stabilization: Dropout, L1/L2 regularization, Batch Normalization,
and residual connections.
 Practical PyTorch Concepts: Forward/backward passes, layer parameters, and
implementation best practices.

Each question includes answers in bold and rationales




1. Xavier initialization is best for which activation functions?
A. ReLU
B. Sigmoid and Tanh
C. Softmax
D. Leaky ReLU

Rationale: Xavier keeps activations’ variance stable for zero-centered activations
like sigmoid and tanh.

,2. He initialization is preferred for:
A. Sigmoid
B. ReLU
C. Tanh
D. Softmax

Rationale: He accounts for ReLU’s positive slope to maintain variance.



3. Which activation is zero-centered?
A. Sigmoid
B. Tanh
C. ReLU
D. Softmax

Rationale: Tanh outputs range (-1,1), centering the data.



4. Sigmoid output range:
A. (-1,1)
B. (0, ∞)
C. (0,1)
D. (-∞, ∞)

Rationale: Sigmoid maps any real number to (0,1), suitable for probabilities.



5. ReLU derivative for x > 0:
A. 0
B. 1
C. x
D. Undefined

Rationale: ReLU(x)=x for x>0, derivative =1.

, 6. Cross-entropy loss is used for:
A. Regression
B. Classification
C. Clustering
D. Autoencoders

Rationale: Cross-entropy measures distance between predicted probabilities and
true labels.



7. Mean Squared Error (MSE) is used for:
A. Classification
B. Regression
C. Softmax
D. Hinge loss

Rationale: MSE calculates squared difference for continuous outputs.



8. Which optimizer adapts learning rates per parameter?
A. SGD
B. Momentum
C. Adam
D. RMSProp

Rationale: Adam uses first and second moments to adjust learning rates
individually.



9. Momentum in gradient descent helps:
A. Prevent overfitting
B. Reduce batch size
C. Smooth and accelerate updates
D. Normalize activations

Rationale: Momentum accumulates gradients to speed updates along consistent
directions.
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