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(Solved): 9. Using the concept of Transpose Convolution, fill in the values of \( X, Y \) and \( Z \) below. ...




9. Using the concept of Transpose Convolution, fill in the values of \( X, Y \) and \( Z \) below. ( padding \( =1 \), stride
Result: \( 6 \times 6 \)
\( X=4, Y=3, Z=2 \)
\( X=10, Y=0, Z=6 \)
\( X=10, Y=0, Z=0 \)
\( X=3, Y=0, Z=4 \)
9. Using the concept of Transpose Convolution, fill in the values of \( X, Y \) and \( Z \) below. ( padding \( =1 \), stride \( = \) Z) input: \( 2 \times 2 \) Filter \( 3 \times 3 \) Result: \( 6 \times 6 \) \( X=4, Y=3, Z=2 \) \( X=10, Y=0, Z=6 \) \( X=10, Y=0, Z=0 \) \( X=3, Y=0, Z=4 \)


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ANSWER: X=4, Y=3, Z=2 Explanation: The Transpose Convolution operation is the reverse of the Convolution operation. It is performed by reversing the filter and sliding it over the input in the same way as the Convolution operation. However, instead o
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