Bài kiểm tra có liên kết hướng dẫn · Trung bình Cấp độ
Câu đố về chức năng kích hoạt
Kiểm tra lý do tại sao mạng cần phi tuyến tính và cách ReLU, sigmoid, tanh, softmax, Leaky ReLU và GELU hoạt động trên các lớp ẩn và lớp đầu ra.
Câu hỏi 1 của 8
Why can stacking only linear layers not learn a curved decision boundary?
Xem trước mọi câu hỏi8 câu hỏi
Câu trả lời và giải thích xuất hiện khi bạn làm bài kiểm tra.
- Why can stacking only linear layers not learn a curved decision boundary?
- Each layer deletes all input features
- The output becomes a probability distribution
- Linear layers cannot be trained with backpropagation
- Their composition is still a single linear transformation
- What is the output of ReLU for an input of −3?
- −3
- 0
- 3
- A class probability
- Why can sigmoid and tanh stall learning in deep networks when inputs reach their extremes?
- Their gradients approach zero in saturated regions
- They force every weight to be identical
- They cannot represent bounded values
- They always produce an undefined output
- A multiclass classifier needs output values that sum to one across classes. Which function does the guide use?
- ReLU bị rò rỉ
- tính
- Softmax
- ReLU
- What does the “dying ReLU” problem mean in the guide?
- The training dataset loses labels
- A unit stays on its zero-output side and receives no useful gradient there
- The softmax outputs fail to sum to one
- All positive inputs become negative
- Which variant is suggested when many ReLU units stay inactive?
- Softmax
- A purely linear hidden layer
- Sigmoid at every hidden layer
- Leaky ReLU, which allows a small negative-side response
- What feature of GELU does the guide associate with its use in transformer models?
- It removes all nonlinear behavior
- It always yields exact class probabilities
- A smooth response rather than ReLU’s hard cutoff
- It fixes every training instability
- For positive inputs, what ReLU gradient property helps preserve a backpropagated signal?
- Its slope is 1 on the positive side
- Its slope is always zero
- It has no derivative anywhere
- It normalizes gradients to class probabilities