3 yards in height
2
To determine the height of the tree based on the shadow length, we can use the concept of similar triangles. If the tree casts a shadow of 1 foot while a 1-foot pole also casts a shadow of 1 foot, then the height of the tree is the same as the height of the pole. Thus, the tree is also 1 foot tall.
Ten is to two as 40 is to x, yielding: 200ft.
Using trigonometry its height is 12 feet
inverse of tan(h/6). where h=height of street post in meters.
(35/7)*4 = 20 Ft.
2
To determine the height of the tree based on the shadow length, we can use the concept of similar triangles. If the tree casts a shadow of 1 foot while a 1-foot pole also casts a shadow of 1 foot, then the height of the tree is the same as the height of the pole. Thus, the tree is also 1 foot tall.
A 1 foot shadow I think.
The height of the tree is in direct proportion to the pole and its shadow
It is 90 feet in height
It works out as 12 feet and 4 inches in height
Ten is to two as 40 is to x, yielding: 200ft.
Using trigonometry its height is 12 feet
inverse of tan(h/6). where h=height of street post in meters.
Height of building/105 = 6/14 Multiply both sides by 105: Height = 630/14 Height = 45 feet
It depends on the time of day because the angle of the sun will determine the shadow length