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Position
•
S(t)
◦
Displacement change in position
◦
Average Rate of Change = Average Velocity
◦
Velocity
•
Derivative if the Position function with
◦
respect to time
ds/dt = v(t)
◦
Speed = v(t)
◦
Acceleration
•
Change in velocity/change in time
◦
dv/dt
◦
Jerk
•
Change in acceleration/change in time
◦
da/dt
◦
Sensitivity of a Function
•
Value of the derivative
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Unformatted text preview: ◦ Sensitive small changes in x produce great differences in y ◦ The ±atter the slope, the less sensitive the function ◦ The greater the slope, the more sensitive the function ◦ Marginal Cost or Revenue • The derivative of the cost or revenue function ◦ Position Example 1 Vertical Motion...
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This note was uploaded on 02/26/2012 for the course MATHEMATIC 101 taught by Professor None during the Spring '12 term at Aurora University.
 Spring '12
 None
 Calculus, Derivative, Rate Of Change

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