Loading [MathJax]/jax/element/mml/optable/GeneralPunctuation.js
Skip to main content
Library homepage
 

Text Color

Text Size

 

Margin Size

 

Font Type

Enable Dyslexic Font
Mathematics LibreTexts

Search

  • Filter Results
  • Location
  • Classification
    • Article type
    • Stage
    • Author
    • Cover Page
    • License
    • Show Page TOC
    • Transcluded
    • PrintOptions
    • OER program or Publisher
    • Autonumber Section Headings
    • License Version
    • Print CSS
    • Screen CSS
    • Number of Print Columns
  • Include attachments
Searching in
About 421 results
  • https://math.libretexts.org/Courses/Western_Oregon_University/Math_110%3A_Applied_College_Mathematics/00%3A_Front_Matter/01%3A_TitlePage
    Math 110: Applied College Mathematics for Western Oregon University Copyrighted by Leanne Merrill
  • https://math.libretexts.org/Courses/Western_Oregon_University/Math_110%3A_Applied_College_Mathematics/02%3A_Numbers_in_Context
    Explore how relationships between numbers shape our everyday life and learn skills to answer common questions involving numbers.
  • https://math.libretexts.org/Courses/Western_Oregon_University/Math_110%3A_Applied_College_Mathematics/03%3A_The_Language_of_Lines
    See how a common type of relationship between numbers can be used to solve problems and make predictions.
  • https://math.libretexts.org/Courses/Western_Oregon_University/Math_110%3A_Applied_College_Mathematics/04%3A_Exploring_Exponential_Equations
    Encounter a new type of relationship between numbers and practice using it in real-life situations.
  • https://math.libretexts.org/Courses/Mount_Royal_University/Linear_Algebra_with_Applications_(Nicholson)/3%3A_Determinants_and_Diagonalization/3.7%3A_Supplementary_Exercises_for_Chapter_3
    In general, det[Aij]=det[(Aij)T]=det[(AT)ji] by (a) and induction. Write AT=[aij] where \(a^\prime_{ij}...In general, det[Aij]=det[(Aij)T]=det[(AT)ji] by (a) and induction. Write AT=[aij] where aij=aji, and expand detAT along column 1. detAT=nj=1aj1(1)j+1det[(AT)j1]=nj=1a1j(1)1+jdet[A1j]=detA
  • https://math.libretexts.org/Courses/Mount_Royal_University/Linear_Algebra_with_Applications_(Nicholson)/1%3A_Systems_of_Linear_Equations/1.3%3A_Homogeneous_Equations/1.3E%3A_Homogeneous_Equations
    \[\mathbf{a}_1 = \left[ 1301 \right], \ \mathbf{a}_2 = \left[ 3120 \right], \mbox{ and } \mathbf{a}_3 = \left[ \begin...a1=[1301], a2=[3120], and a3=[1111] r[21000]+s[20110]+t[30201]
  • https://math.libretexts.org/Courses/Mount_Royal_University/Linear_Algebra_with_Applications_(Nicholson)/1%3A_Systems_of_Linear_Equations/1.6%3A_An_Application_to_Chemical_Reactions/1.6E%3A_An_Application_to_Chemical_Reactions_Exercises
    CH4+O2CO2+H2O. NH3+CuON2+Cu+H2O. Here NH3 is ammonia, \(\mbox{...CH4+O2CO2+H2O. NH3+CuON2+Cu+H2O. Here NH3 is ammonia, CuO is copper oxide, Cu is copper, and N2 is nitrogen. CO2+H2OC6H12O6+O2. This is called the photosynthesis reaction—C6H12O6 is glucose.
  • https://math.libretexts.org/Courses/Mount_Royal_University/Mathematical_Methods/1%3A_Power_Series/1.1%3A__Power_Series
    if there exists a real number R>0 such that a power series centered at x=a converges for |xa|<R and diverges for |xa|>R, then R is the radius of convergence; if the power series ...if there exists a real number R>0 such that a power series centered at x=a converges for |xa|<R and diverges for |xa|>R, then R is the radius of convergence; if the power series only converges at x=a, the radius of convergence is R=0; if the power series converges for all real numbers x, the radius of convergence is R=
  • https://math.libretexts.org/Courses/Mount_Royal_University/Mathematical_Methods/2%3A_Ordinary_differential_equations/2.3%3A_Linear_Second_Order_Nonhomogeneous_Linear_Equations/2.3E%3A_Exercises
    If ω is a constant, differentiating a linear combination of cosωx and sinωx with respect to x yields another linear combination of cosωx and \(\sin\omega ...If ω is a constant, differentiating a linear combination of cosωx and sinωx with respect to x yields another linear combination of cosωx and sinωx. has a particular solution that's a linear combination of cosωx and sinωx if and only if the left side of (???) is not of the form a(y, so that \cos\omega x and \sin\omega x are solutions of the complementary equation.
  • https://math.libretexts.org/Courses/Mount_Royal_University/Mathematical_Methods/5%3A_Vector-Valued_Functions
    He stated that comets that had appeared in 1531, 1607, and 1682 were actually the same comet and that it would reappear in 1758. Halley’s Comet follows an elliptical path through the solar system, wit...He stated that comets that had appeared in 1531, 1607, and 1682 were actually the same comet and that it would reappear in 1758. Halley’s Comet follows an elliptical path through the solar system, with the Sun appearing at one focus of the ellipse. Kepler’s third law of planetary motion can be used with the calculus of vector-valued functions to find the average distance of Halley’s Comet from the Sun.
  • https://math.libretexts.org/Courses/Mount_Royal_University/Mathematical_Methods/9%3A_Vector_Calculus/9.1%3A_Vector_Fields/9.1E%3A_Exercises
    For the following exercises, let \vecs{F}=x\, \hat{\mathbf i}+y\, \hat{\mathbf j}, \vecs{G}=−y\, \hat{\mathbf i}+x\, \hat{\mathbf j}, and \vecs{H}=−x\, \hat{\mathbf i}+y\, \hat{\mathbf j}. Match ...For the following exercises, let \vecs{F}=x\, \hat{\mathbf i}+y\, \hat{\mathbf j}, \vecs{G}=−y\, \hat{\mathbf i}+x\, \hat{\mathbf j}, and \vecs{H}=−x\, \hat{\mathbf i}+y\, \hat{\mathbf j}. Match the vector fields with their graphs in (I)−(IV).

Support Center

How can we help?