To find the horizontal distance of the camera, we can use similar triangles.
Let x be the horizontal distance of the camera in feet. Since Michael is 5 feet tall and the length of his legs in the camera's view is 39 inches, the ratio of Michael's height to the length of his legs in the camera's view is 5/39.
Similarly, the ratio of x (the horizontal distance of the camera) to the sum of the lengths of the camera's legs (39 + 25 = 64 inches = 64/12 = 5.33 feet) is x/5.33.
Setting up the proportion:
5/39 = x/5.33
Cross multiply:
39x = 5 * 5.33
39x = 26.65
x = 26.65 / 39
x ≈ 0.68 feet
Therefore, the horizontal distance of the camera is approximately 0.68 feet.