'Circumscribed rectangles' diaporamas de présentation

Area Approximation

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AP Calculus

AP Calculus. Area. Area of a Plane Region. Calculus was built around two problems Tangent line Area. Area. To approximate area, we use rectangles More rectangles means more accuracy. Area. Can over approximate with an upper sum Or under approximate with a lower sum. Area.

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Area under Curves

Area under Curves. 5.2. velocity. time. Consider an object moving at a constant rate of 3 ft/sec. Since rate . time = distance:. If we draw a graph of the velocity, the distance that the object travels is equal to the area under the line. After 4 seconds, the object has gone 12 feet.

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5.1

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1.1 Preview to calculus

1.1 Preview to calculus. Tangent line problem. Goal: find slope of tangent line at P Can approximate using secant line First, let Second, find slope of secant line between P and Q

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5.1 Estimating with Finite Sums

5.1 Estimating with Finite Sums. velocity. time. Consider an object moving at a constant rate of 3 ft/sec. Since rate . time = distance:. If we draw a graph of the velocity, the distance that the object travels is equal to the area under the line.

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16.7 Area Under a Curve

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