Final answer:
To calculate the number of pixels in a box defined by the coordinates (2, 10, 10, 20), you subtract the smaller x-coordinate from the larger to find the width (8 pixels) and the smaller y-coordinate from the larger to find the height (10 pixels). Multiplying the width and height gives you the total number of pixels, which is 80 pixels.
Step-by-step explanation:
The question seems to be asking about calculating the number of pixels in a rectangular box with specific dimensions. The box is represented by a tuple of four numbers which are typically defining the coordinates of the two diagonal corners in a Cartesian coordinate system. This box is defined by the coordinates (2, 10, 10, 20). To calculate the number of pixels, you would need to determine the width and height of the box.
The width is the difference between the x-coordinates, which is 10 - 2 = 8 pixels. The height is the difference between the y-coordinates, which is 20 - 10 = 10 pixels. The total number of pixels is the width multiplied by the height:
Total pixels = Width × Height
= 8 pixels × 10 pixels
= 80 pixels