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GeoGebra
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Kapitel
GVSU MTH 202
Riemann Sums
Trapezoid and Midpoint Rules
A Function Defined by a Definite Integral
Center of Mass for Four Objects
Center of Mass of Four Objects in the Plane
Center of Mass for a Parabolic Region
Finding a Quadratic Approximation for a Function
Finding a Cubic Approximation for a Function
Approximating a Function with a Degree 2 Polynomial
Approximating a Function with a Degree 3 Polynomial
Taylor Polynmials
Approximating the Sum of a Series.
Experimenting with a Power Series
Exploring Problem #1
GVSU MTH 202
Autor:
Ted Sundstrom
Riemann Sums
Trapezoid and Midpoint Rules
A Function Defined by a Definite Integral
Center of Mass for Four Objects
Center of Mass of Four Objects in the Plane
Center of Mass for a Parabolic Region
Finding a Quadratic Approximation for a Function
Finding a Cubic Approximation for a Function
Approximating a Function with a Degree 2 Polynomial
Approximating a Function with a Degree 3 Polynomial
Taylor Polynmials
Approximating the Sum of a Series.
Experimenting with a Power Series
Exploring Problem #1
Weiter
Riemann Sums
Neue Materialien
z`]]
seo tool
From Polar to Cartesian Coordinates
montecarlo circles 5
Billard V5.2 and V6
Entdecke Materialien
GG4 Bilder-Die gegenseitige Anordnung Oberflächen
Nirode Quad from Quad Ex 3
Midsegment Triangle
Midpoint and Endpoint (Practice)
Kopie vanConcave and Convex Lenses
Entdecke weitere Themen
Parallelogramm
Tangente
Winkel
Lineare Funktionen
Ebene Figuren
