The value of partial derivative of r with respect to v , when v = 80 ft/s and θ = 40 ° from the table below. Where, r is the horizontal range of the baseball in ft , v is the initial velocity in ft/s , at which the ball is thrown, and θ is the angle above the horizontal at which the ball is thrown. 75 80 85 90 35 165 188 212 238 40 173 197 222 249 45 176 200 226 253 50 173 197 222 249
The value of partial derivative of r with respect to v , when v = 80 ft/s and θ = 40 ° from the table below. Where, r is the horizontal range of the baseball in ft , v is the initial velocity in ft/s , at which the ball is thrown, and θ is the angle above the horizontal at which the ball is thrown. 75 80 85 90 35 165 188 212 238 40 173 197 222 249 45 176 200 226 253 50 173 197 222 249
Solution Summary: The author calculates the value of partial derivative of r with respect to v.
To calculate: The value of partial derivative of r with respect to v , when v=80 ft/s and θ=40° from the table below. Where, r is the horizontal range of the baseball in ft , v is the initial velocity in ft/s , at which the ball is thrown, and θ is the angle above the horizontal at which the ball is thrown.
To calculate: The value of partial derivative of r with respect to θ , when v=80 ft/s and θ=40° from the table below. Where, r is the horizontal range of the baseball in ft , v is the initial velocity in ft/s , at which the ball is thrown, and θ is the angle above the horizontal at which the ball is thrown.
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