Complete the code to calculate the width of a bounding box.
width = bbox[[1]] - bbox[0]
The width of a bounding box is calculated by subtracting the x-coordinate of the left edge (bbox[0]) from the x-coordinate of the right edge (bbox[2]).
Complete the code to compute the area of a bounding box.
area = (bbox[2] - bbox[0]) * (bbox[[1]] - bbox[1])
The area is width times height. Width is bbox[2] - bbox[0], height is bbox[3] - bbox[1]. So the height uses index 3 for y_max.
Fix the error in the code to correctly compute the center of a bounding box.
center_x = (bbox[0] + bbox[[1]]) / 2
The center x-coordinate is the average of x_min (bbox[0]) and x_max (bbox[2]). So the correct index is 2.
Fill both blanks to create a dictionary of bounding box widths and heights for a list of boxes.
sizes = {i: (bbox[[1]] - bbox[0], bbox[[2]] - bbox[1]) for i, bbox in enumerate(boxes)}Width is x_max - x_min (bbox[2] - bbox[0]) and height is y_max - y_min (bbox[3] - bbox[1]).
Fill all three blanks to filter bounding boxes with area greater than 1000 and create a dictionary of their centers.
centers = {i: ((bbox[[1]] + bbox[0]) / 2, (bbox[[2]] + bbox[[3]]) / 2) for i, bbox in enumerate(boxes) if (bbox[2] - bbox[0]) * (bbox[3] - bbox[1]) > 1000}The center x is average of x_min (bbox[0]) and x_max (bbox[2]). The center y is average of y_min (bbox[1]) and y_max (bbox[3]). So the indices are 2, 1, and 3 respectively.