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About 93 results
  • https://math.libretexts.org/Courses/Georgia_State_University_-_Perimeter_College/MATH_2215%3A_Calculus_III/14%3A_Functions_of_Multiple_Variables_and_Partial_Derivatives/Taylor__Polynomials_of_Functions_of_Two_Variables
    To calculate the Taylor polynomial of degree n for functions of two variables beyond the second degree, we need to work out the pattern that allows all the partials of the polynomial to be equal t...To calculate the Taylor polynomial of degree n for functions of two variables beyond the second degree, we need to work out the pattern that allows all the partials of the polynomial to be equal to the partials of the function being approximated at the point (a,b), up to the given degree.
  • https://math.libretexts.org/Learning_Objects/GeoGebra_Simulations/Bifurcation_Motivation_-_Example_1_-_Graph_of_f(y)_with_Phase_Line
  • https://math.libretexts.org/Courses/Monroe_Community_College/LibreTexts_Training_Materials/Minicourse_Participant_Sandbox_-_Master/Chapter_1%3A_Textbook_Formatting
  • https://math.libretexts.org/Courses/Misericordia_University/MTH_226%3A_Calculus_III/Chapter_14%3A_Functions_of_Multiple_Variables_and_Partial_Derivatives/3.14%3A__Taylor__Polynomials_of_Functions_of_Two_Variables
    To calculate the Taylor polynomial of degree n for functions of two variables beyond the second degree, we need to work out the pattern that allows all the partials of the polynomial to be equal t...To calculate the Taylor polynomial of degree n for functions of two variables beyond the second degree, we need to work out the pattern that allows all the partials of the polynomial to be equal to the partials of the function being approximated at the point (a,b), up to the given degree.
  • https://math.libretexts.org/Courses/Georgia_State_University_-_Perimeter_College/MATH_2215%3A_Calculus_III/14%3A_Functions_of_Multiple_Variables_and_Partial_Derivatives/Taylor_Polynomials_if_Functions_of_Two_Variables__(Exercises)
    These are homework exercises to accompany Chapter 13 of the textbook for MCC Calculus 3
  • https://math.libretexts.org/Learning_Objects/CalcPlot3D_Interactive_Figures/Guichard_Calculus_Figures/Figure_16.7.1_Moebius_Strip
    A rotatable Moebius strip
  • https://math.libretexts.org/Courses/Monroe_Community_College/MTH_212_Calculus_III/Chapter_13%3A_Functions_of_Multiple_Variables_and_Partial_Derivatives/13.7%3A__Taylor__Polynomials_of_Functions_of_Two_Variables/13.7E%3A_Taylor_Polynomials_of_Functions_of_Two_Variables__(Exercises)
    These are homework exercises to accompany Chapter 13 of the textbook for MCC Calculus 3
  • https://math.libretexts.org/Courses/Monroe_Community_College/MTH_212_Calculus_III/zz%3A_Appendices/Table_of_Laplace_Transforms
    3.tn,n=1,2,3, 9.eatf(t) 11.f(ta)U(ta) easF(s) 12.f(t)U(ta) \(\quad e^{-a...3.tn,n=1,2,3, 9.eatf(t) 11.f(ta)U(ta) easF(s) 12.f(t)U(ta) easL{f(t+a)} sF(s)f(0) s2F(s)sf(0)f(0) 16.f(n)(t) 18.1tf(t) 22.f(t+T)=f(t) FT(s)1eTs=T0estf(t)dt1eTs
  • https://math.libretexts.org/Courses/Monroe_Community_College/MTH_212_Calculus_III/Chapter_13%3A_Functions_of_Multiple_Variables_and_Partial_Derivatives/13.7%3A__Taylor__Polynomials_of_Functions_of_Two_Variables
    To calculate the Taylor polynomial of degree n for functions of two variables beyond the second degree, we need to work out the pattern that allows all the partials of the polynomial to be equal t...To calculate the Taylor polynomial of degree n for functions of two variables beyond the second degree, we need to work out the pattern that allows all the partials of the polynomial to be equal to the partials of the function being approximated at the point (a,b), up to the given degree.
  • https://math.libretexts.org/Learning_Objects/CalcPlot3D_Interactive_Figures/OpenStax_Calculus_Dynamic_Figures/FIGURE_12.5.5%3A_Non-intersecting_lines_in_space_do_no_have_to_be_parallel
    Given two lines in the two-dimensional plane, the lines are equal, they are parallel but not equal, or they intersect in a single point. In three dimensions, a fourth case is possible. If two lines in...Given two lines in the two-dimensional plane, the lines are equal, they are parallel but not equal, or they intersect in a single point. In three dimensions, a fourth case is possible. If two lines in space are not parallel, but do not intersect, then the lines are said to be skew lines.
  • https://math.libretexts.org/Learning_Objects/CalcPlot3D_Interactive_Figures/OpenStax_Calculus_Dynamic_Figures/Figure_12.1.1_Ellipse_as_Plane_Curve
    Surface with a saddle point,  z=x2+y2

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