Differentieren 1

I. General introductionII. The Fourier integral as basis of the operational calculusIII. Elementary operational imagesIV. Elementary rulesV. The delta or impulse functionVI. Questions concerning the convergence of the definition integralVII. Asymptotic relations and operational transposition of seriesVIII. Linear differential equations with constant coefficientsIX. Simultaneous linear differential equations with constant coefficients electric-circuit theoryX. Linear differential equations with v...

The Mathematics A-lympiad is a mathematical competition for teams of 3 or 4 students organized by the Freudenthal Institute of Utrecht University in the Netherlands. The teams work on an assignment - a very open ended problem situation - inwhich mathematical problem solving and higher order thinking skills must be usedto solve a real world problem. The result of the assignment is a written report.

1. Inleiding2. Fundamentele variabelen van demografische analyse3. Bevolkingen4. Het groeipotentieel van een bevolking

Met toepassingen op grenswaarden oneindige reeksen en producten gedurige breuken dubbelreeksenI. De meetbare getallenII. De onmeetbare getallenIII. Eenige grensbepalingen en ongelijkhedenIV. Complexe getallenV. Boven- en benedengrens eener getallenrij. Stellingen omtrent limietenVI. Oneindige getallenreeksen. Algemeene eigenschappen van convergentieVII. Bijzondere kenmerken van convergentie en divergentieVIII. KettingbreukenIX. DubbelreeksenX. De oneindige produkten