'Measure average velocity' diaporamas de présentation

3.4 Velocity, Speed, and Rates of Change

3.4 Velocity, Speed, and Rates of Change. downward. -256. 2, 8. X=3, 7. 64. -32. B. distance (miles). A. time (hours). (The velocity at one moment in time.). Consider a graph of displacement (distance traveled) vs. time. Average velocity can be found by taking:.

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Instantaneous Rate of Change

Instantaneous Rate of Change. The instantaneous rate of change of f with respect to x is. For tree ring growth, if the change in area is constant then dr must get smaller as r gets larger. Example 1:. For a circle:. Instantaneous rate of change of the area with respect to the radius.

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Velocity and Other Rates of Change

Velocity and Other Rates of Change. 3.4. B. distance (miles). A. time (hours). (The velocity at one moment in time.). Consider a graph of displacement (distance traveled) vs. time. Average velocity can be found by taking:.

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3.4 Velocity and Other Rates of Change, p. 127

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3.4 Velocity and Other Rates of Change, p. 127

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3.4 Velocity, Speed, and Rates of Change

3.4 Velocity, Speed, and Rates of Change. Greg Kelly, Hanford High School, Richland, Washington. B. distance (miles). A. time (hours). (The velocity at one moment in time.). Consider a graph of displacement (distance traveled) vs. time. Average velocity can be found by taking:.

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Denver & Rio Grande Railroad Gunnison River, Colorado

www.apcalculusbc.com. 3.4 Velocity and other rates of change. Denver & Rio Grande Railroad Gunnison River, Colorado. B. distance (miles). A. time (hours). (The velocity at one moment in time.). Consider a graph of displacement (distance traveled) vs. time.

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3.4 Velocity, Speed, and Rates of Change

3.4 Velocity, Speed, and Rates of Change. Greg Kelly, Hanford High School, Richland, Washington. B. distance (miles). A. time (hours). (The velocity at one moment in time.). Consider a graph of displacement (distance traveled) vs. time. Average velocity can be found by taking:.

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2.1 Derivatives and Rates of Change

2.1 Derivatives and Rates of Change. The tangent problem. The slope of a line is given by:. The slope of the tangent to f(x)=x 2 at (1,1) can be approximated by the slope of the secant through (4,16):. We could get a better approximation if we move the point closer to (1,1), i.e. (3,9):.

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