To resolve this question, we begin by determining the height of the tree. If Sharon measures 54 inches, and the tree is five times her height, the calculation would be 54 times 5, resulting in 270 inches. Next, we find the height of the treehouse floor, which is stated to be twice her height, thus 54 times 2 equals 108 inches. Finally, we need to calculate the difference between the top of the tree and the height of the treehouse floor: 270 - 108 equals 162. I hope this information assists you!:) Best answer?
When the sides are in a ratio of 11:16:24, it suggests they are multiples of a common variable x, based on these proportions.
The shortest side measures 11x feet, the middle side is 16x feet, and the longest measures 24x feet.
This indicates a perimeter of
feet. Given that the actual perimeter is 510 feet, we have:
.
Thus, the sides measure 110, 160, and 240 feet each.
To determine the area of the triangle with these three sides, Heron's formula is applicable. This formula states that, if 
represents half of the perimeter for a triangle with sides 
, the area 
is given by:
In this scenario, 
, so the formula adapts to:
