Question: We can represent a formula as a computation graph, which can make it easier to reason about computing gradients. The following diagram is an example

We can represent a formula as a computation graph, which can make it easier to reason about computing gradients. The following diagram is an example of the equation f(x, y, z) = (x + y)z:

We can represent a formula as a computation graph, which can make

In the same way, given the input it easier to reason about computing gradients. The following diagram is an ; example of the equation f(x, y, z) = (x + y)z: In , draw a computation graph for the same way, given the input ; , draw a computation graph.

Note: Please use the following operations: for . Note: Please use the following operations: . In the same .

In the same way, given the input way, given the input ; , calculate forward pass of the above ; equation . y = + f(x, y, z) = 1:00,11 w = , calculate forward pass of the above equation wo, W1, W2 f(7, w)= 1+e-wp.10+w1.11+w2) +, X, -, +1, exp, = .

y = + f(x, y, z) = 1:00,11 w = wo, W1, W2 f(7, w)= 1+e-wp.10+w1.11+w2) +, X, -, +1, exp, = [5,8 i = [1, 3, -2

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