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CS 7643 – Last Quiz 2026/2027 A+ Grade Study Guide: Questions & Answers

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contains a comprehensive set of questions and answers for the CS 7643 final quiz for the 2026/2027 academic year. It covers advanced machine learning and deep learning concepts including neural network architectures, optimization methods, backpropagation, convolutional neural networks, regularization techniques, and model evaluation strategies. The material is structured in a clear Q&A format to support efficient revision and exam preparation.

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CS7643 last quiz questions and answers
2026\2027 A+ Grade

Reinforcement learning
- correct answer Sequential decision making in an environment with evaluative feedback



Environment: may be unknown, non-linear, stochastic and complex

Agent: learns a policy to map states of the environments to actions

- seeks to maximize long-term reward



RL: Evaluative Feedback
- correct answer - Pick an action, receive a reward

- No supervision for what the correct action is or would have been (unlike supervised learning)



RL: Sequential Decisions
- correct answer - Plan and execution actions over a sequence of states

- Reward may be delayed, requiring optimization of future rewards (long-term planning)



Signature Challenges in RL
- correct answer Evaluative Feedback: Need trial and error to find the right action



Delayed Feedback: Actions may not lead to immediate reward



Non-stationarity: Data distribution of visited states changes when the policy changes



Fleeting Nature: of online data (may only see data once)



MDP
- correct answer Framework underlying RL

, S: Set of states

A: Set of actions

R: Distribution of Rewards

T: Transition probabiliity

y: Discount property



Markov Property: Current state completely characterizes state of the environment



RL: Equations relating optimal quantities
- correct answer 1. V*(S) = max_a(Q*(s, a)

2. PI*(s) = argmax_a(Q*(s, a)



V*(S)
- correct answer max_a (sum_(s') { p(s'|s, a) [r(s, a) + yV*(s')] } )



Q*(s,a)
- correct answer sum_(s') { p(s'|s, a) [r(s, a) + y*max_(a'){Q*(s', a') ] }



Value Iteration
- correct answer v_(i+1) = max_a (sum_(s') { p(s'|s, a) [r(s, a) + yV_(i)(s')] } )

- repeat until convergence

- Time complexity per iteration O(|S^2| |A|)



Policy Iteration
- correct answer Policy Evaluation: Compute V(pi)

Policy Refinement: Greedily change action as per V(Pi) at next states



Why do Policy Iteration: PI_i often converges to PI* sooner than V_PI to V_PI*

- thus requires few iterations

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