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What is the number of parameters in an RNN's hidden layer if each cell connects to 200 other cells and includes a bias term, with a total of 100 cells in the layer?Question 10Answera.20100b.20000c.100d.200

Question

What is the number of parameters in an RNN's hidden layer if each cell connects to 200 other cells and includes a bias term, with a total of 100 cells in the layer?Question 10Answera.20100b.20000c.100d.200

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Solution

To determine the number of parameters in an RNN's hidden layer, we need to consider the following:

  1. Each cell in the hidden layer connects to 200 other cells.
  2. There are 100 cells in the hidden layer.
  3. Each cell includes a bias term.

Let's break it down step by step:

  1. Connections per cell: Each cell connects to 200 other cells. Therefore, each cell has 200 weights.
  2. Total connections for all cells: Since there are 100 cells, the total number of connections (weights) is 200×100=20000 200 \times 100 = 20000 .
  3. Bias terms: Each of the 100 cells has a bias term, so there are 100 bias terms.

Now, we add the total number of weights and the total number of bias terms:

20000 (weights)+100 (bias terms)=20100 20000 \text{ (weights)} + 100 \text{ (bias terms)} = 20100

Therefore, the number of parameters in the RNN's hidden layer is:

a. 20100

This problem has been solved

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