Question: PYTHON consider an implementation of a dynamic array, but rather than doubling the capacity when the array is full, we copy the elements into an

PYTHON consider an implementation of a dynamic array, but rather than doubling the capacity when the array is full, we copy the elements into an array with [N/4] additional cells, going from capacity N to capacity N +[N/4] What is the running time of performing a sequence of n append operations in this case? specify this in comments using Big-Oh if notation: You must prove this experimentally, by showing the trend numerically. Fix the implementation of DynamicArray.py to account for the new capacity resize. 

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