It depends on the angle of the sun. If the sun is at 90 degrees, immediately overhead, then the length of the shadow is 0. What is the angle of the sun?
It depends exactly how long the shadow of the pole is... multiply whatever it is by 36/15 to get the answer.
The height of the tree is in direct proportion to the pole and its shadow
Height of telephone pole: 20*tan(70) = 55 feet rounded
6 feet
For pole: ratio of shadow to pole = 12/8 = 1.5 So, for tree, ration = 1.5 24/H = 1.5 so H = 24/1.5 = 16 ft
If a 27 ft tall pole casts an 18 foot shadow, a 63 ft tall pole casts an x foot shadow.Put 27/18 and 63/x.Cross multiply, get 27x=1134Divide by 27 on both sides, a 63 foot tall pole casts a 42 foot long shadow.
Assuming the ground is flat, you can apply Pythagoras's theorem and: length = sqrt(202 + 7.52) = sqrt(456.25) = 21.36 feet (approx).
(12 / 5) × 33 = 79.2 feet high Divide the pole shadow by the pole height: (12 / 5) = 2.4 feet Times the 2.4 by the tree shadow of 33 feet: 2.4 x 33 = 79.2
208 ft pole
The sunlight's vertical angle to the man (standing straight) and to the totem pole is the same. Therefore the length of their shadows (one side of a right triangle) to their heights (the other side) will have the same ratio.Man is 74 inches tall, shadow is 4 feet.Totem Pole is X inches tall, shadow is 6 feet (1.5 times as long)74 inches x 1.5 = 111 inches, the height of the totem pole (9' 3" tall).
17.45 feet.
Divisibles, the 6 foot man would cast a shadow 2 feet long.