Using Riemann Sums to approximate the area under a curve II

Topic:Area

Using Reimann sums to approximate the area under a curve, using lower and upper rectangles, and rectangle heights given by the value of the function at the midpoint of the subintervals.

New Resources

Writing and Graphing Proportional Relationships (k>0)
Slope Illustrator (2)
Midpoint Theorem (V2): Integer Solutions
Linear Equation Graphs: Thin Slice
Odd Function Explorer

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mass-spring harmonic motion
Transformations of Exponential Graphs
QUAD EXPLORE
三角函数线
Reflection Symmetry for an Isosceles Triangle

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Geometric Transformations
Fractions
Standard Deviation
Piecewise Functions
Special Points