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  1. 15 Φεβ 2021 · Often you may want to find the equation that best fits some curve for a dataset in Excel. Fortunately this is fairly easy to do using the Trendline function in Excel. This tutorial provides a step-by-step example of how to fit an equation to a curve in Excel.

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    14 Απρ 2021 · This document contains a brief overview of about 100 important Excel functions you should know, with links to detailed examples. It is based on a more complete list of Excel functions here. Excel Function List We also have a large list of example formulas and video training. If you are

  3. Putnam Practice Problems | Functions and Analysis 1. Find all continuous functions f : R !R such that jf(1)j 1 and f(xf(y)) = yf(x) for all x;y 2R 2. Let f : R !R be a continuous function such that f(f(f(f(x)))) = x for all x 2R. Show that there is a point p 2R where f(p) = p. 3. Find all continuously-di erentiable functions f : R !R for which

  4. regular n-gon we have: f(x 1) + f(x 2) + ···+ f(x n) = 0 Show that f= 0. G2. We define a cuboid to be a set Q⊂R2 of the form: Q= {(x,y)|a 1 ≤x≤a 2,b 1 ≤y≤b 2} and a polycuboid to be a set P ⊂R2 which can be expressed as a finite union of cuboids. Let Pdenote the set of polycuboids. Let f: P→Rbe a function satisfying the ...

  5. (i) The functions f 1(x) = ex 1 and f 2(x) = ln(x+ 1) are in S; (ii) If f(x) and g(x) are in S, the functions f(x) + g(x) and f(g(x)) are in S; (iii) If f(x) and g(x) are in Sand f(x) g(x) for x 0, then the function f(x) g(x) is in S. Prove that if f(x) and g(x) are in S, then the function f(x)g(x) is also in S. 2012-B-4. Suppose that a 0 = 1 ...

  6. 2006-B-1. Show that the curve x3 + 3xy+ y3 = 1 contains only one set of three distinct points A;B; and C, which are the vertices of an equilateral triangle, and nd its area. 2005-A-3. Let p(z) be a polynomial of degree n, all of whose zeros have absolute value 1 in the complex plane. Put g(z) = p(z)=zn=2.

  7. These are the problems I proposed when I was on the Putnam Problem Committee for the 1984{86 Putnam Exams. Problems intended to be A1 or B1 (and therefore relatively easy) are marked accordingly. The problems marked with asterisks actually appeared on the Putnam Exam (possibly reworded). | R. Stanley. * (A1 or B1 problem) Let B be an a b c brick.

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