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Sagot :
The area of the square pasture is given by the leg length of the right
triangle which is the same as the side length of the square.
Correct responses:
- Part A: $2,439.5
- Part B: 281, 250 ft.²
Method by which the above responses are obtained
Part A
The given triangular side is a right triangle.
Length of the hypotenuse and an acute angle of the right triangle are;
750 ft. and 45°
Therefore;
Leg length of the right triangle = Side length of the square
Leg length of the right triangle = 750 ft. × sin(45°) = 375·√2 ft.
Side length of the square pasture, s = 375·√2 ft.
Perimeter of the fence = 4 × 375·√2 ft. = 1500·√2 ft.
Cost per foot for fencing = $1.15
- The cost to fence the square pasture = $1.15/ft. × 1,500·√2 ft. ≈ $2,439.5
Part B:
The area, A, of the square pasture is given by A = s²
Which gives;
A = (375·√2)² = 281,250
- The area of the square pasture is A = 281,250 ft.²
Learn more about trigonometric ratios here:
https://brainly.com/question/1757727
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