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 Mathematics 121
Mathematics 121
University of Kansas†
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 Professors (20)
 Textbooks (5)
Materials (69)
Materials
 syllabus20140910
 121 practice midterm.pdf20121008
 chapter 1  functions20110630
 chapter 1.2  1.3 > more functions20110630
 integrals20110630
 final exam review practice problems20090309
 tangent lines using derivatives practice problems for the midterm20090308
 limit practice problems for the midterm20090308
 midterm exam practice problems20090308
 chapter 1 and chapter 2 sample problems20090308
 gateway practice problems20090308
 final exam review!20090308
 intermediate value theorem practice problem, receive full credit!20090308
 limt definition of a derivative practice problem!20090308
 great review problems!20090308
 math 121 midterm review20090308
 review for chapter 1 and chapter 2 test20090308
 math 121 gateway problems20090308
 final exam review20090308
 math 121 midterm review sp '0920090304
 the definition of the derivative20090302
 related rates20090302
 product and quotient rules20090302
 interpretations of the derivative20090302
 logarithmic differentiation20090302
 implicit differentiation20090302
 higher order derivatives20090302
 differentiation formulas20090302
 derivatives of inverse trig functions20090302
 derivatives of hyperbolic functions20090302
 derivatives of exponential and logarithm functions20090302
 chain rule20090302
 the onesided limit20090302
 the limit20090302
 the definition of limits20090302
 rates of change and tangent lines20090302
 limits at infinity pt220090302
 limits at infinity pt120090302
 limit properties20090302
 infinite limits20090302
 continuity20090302
 computing limits20090302
 trig functions20090226
 solving trig functions pt 320090226
 solving trig functions pt 220090226
 solving trig functions pt 120090226
 review functions20090226
 logarthmic functions20090226
 log and expo functions20090226
 inverse functions20090226
 exponential functions20090226
 common graphs20090226
 chapter 5.4  the fundamental theorem of calculus20090224
 chapter 4.9  antiderivatives20090224
 newton's method20090224
 area approximation20090224
 chapter 4.5  l'hopital's rule20090220
 chapter 4.3  sketching graphs20090220
 chapter 4.2  local and absolute extrema20090220
 chapter 3.8  linear approximations20090220
 mean value theorem  chapter 4.320090220
 chapter 3.1 and 3.2  power rule/product rule/quotient rule made easy!20090220
 chapter 2.6 and 2.7  tangent lines and derivatives20090220
 chapter 2.5  limits involving infinity20090220
 the intermediate value theorem made easy!20090220
 section 2.82.9 homework solution20090216
 chapter 2.4 > continuous functions20090213
 chapter 2.1  2.3 notes20090213
 chapter 1 notes20090213
Classmates
Professors (20)
Professors
 anonymous (MATH 121)
 badawy (MATH 121)
 brondi (MATH 121)
 brucal (MATH 121)
 chaffee (MATH 121)
 conti (MATH 121)
 dorn (MATH 121)
 enkosky (MATH 121)
 espenschied (MATH 121)
 feng (MATH 121)
 harnett (MATH 121)
 heung (MATH 121)
 hukle (MATH 121)
 humpert (MATH 121)
 kachi (MATH 121)
 lang (MATH 121)
 li (MATH 121)
 lu (MATH 121)
 mcneil (MATH 121)
 sheu (MATH 121)
Textbooks (5)
Textbooks