In Exercises 51 and 52, use the following definitions: The vertical rise of a ski lift is the vertical distance traveled when a lift car goes from the boom terminal to the top terminal. The slope length is the linear distance a lift car travels as moves from the boom terminal to the top terminal. We treat the slope length as the hypotenuse and the vertical rise as the side opposite the angle formed by the horizontal line at the top terminal and the lift cables. Ski lift dimensions. Find the vertical rise (to the nearest foot) for a ski lift with slope length 2050 feet if the angle formed by a horizontal line at the top terminal and the lift cable is 16g.
In Exercises 51 and 52, use the following definitions: The vertical rise of a ski lift is the vertical distance traveled when a lift car goes from the boom terminal to the top terminal. The slope length is the linear distance a lift car travels as moves from the boom terminal to the top terminal. We treat the slope length as the hypotenuse and the vertical rise as the side opposite the angle formed by the horizontal line at the top terminal and the lift cables. Ski lift dimensions. Find the vertical rise (to the nearest foot) for a ski lift with slope length 2050 feet if the angle formed by a horizontal line at the top terminal and the lift cable is 16g.
In Exercises 51 and 52, use the following definitions: The vertical rise of a ski lift is the vertical distance traveled when a lift car goes from the boom terminal to the top terminal. The slope length is the linear distance a lift car travels as moves from the boom terminal to the top terminal. We treat the slope length as the hypotenuse and the vertical rise as the side opposite the angle formed by the horizontal line at the top terminal and the lift cables.
Ski lift dimensions. Find the vertical rise (to the nearest foot) for a ski lift with slope length 2050 feet if the angle formed by a horizontal line at the top terminal and the lift cable is 16g.
For each given function f(x) find f'(x) using the rules learned in section 9.5.
1. f(x)=x32
32x
2. f(x)=7x+13
3. f(x) =
x4
4. f(x) = √√x³
5. f(x) = 3x²+
3
x2
Find:
lim x →-6 f (x)
limx-4 f (x)
lim x-1 f (x)
lim x →4 f (x)
(-6,3) •
(-1,5)
-8
-7
(-6,-2)
4+
(4,5)
(4,2) •
(-1,1)
-6
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