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Section 5.1
Section 5.1

... C.) Inflection Points – A point P on a curve y  f  x  is called an inflection point if f is continuous there and the curve changes the direction of its concavity at P. 21.) f  x   x1 3  x  4 ...
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... 16. Psychology: Learning Rates A language school has found that it’s students can memorize P(t) = 24 t , phrases in t hours of class (for 1  t  10). Find the instantaneous rate of change of this quality after 4 hours of class and interpret your answer. 17. Economics: Marginal Utility Generally, t ...
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2.3 Some Differentiation Formulas

... 16. Psychology: Learning Rates A language school has found that it’s students can memorize P(t) = 24 t , phrases in t hours of class (for 1  t  10). Find the instantaneous rate of change of this quality after 4 hours of class and interpret your answer. 17. Economics: Marginal Utility Generally, t ...
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... 4. (8 points) What is the bit string corresponding to the symmetric difference of 2 sets? The bit string for the symmetric difference is obtained by taking the bitwise exclusive OR of the bit strings for the 2 sets, since we want to include those elements that are in one set or the other, but not b ...
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... To determine the concavity of f(x): 1. Set f ' ' ( x)  0 to find critical numbers. Also look for values of x that will make f ' ' ( x) undefined. 2. Make a sign chart and test values in f ' ' ( x) . 3. Interpret the sign chart. On intervals where f ' ' ( x)  0, f is concave up. On intervals where ...
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Calculus

Calculus is the mathematical study of change, in the same way that geometry is the study of shape and algebra is the study of operations and their application to solving equations. It has two major branches, differential calculus (concerning rates of change and slopes of curves), and integral calculus (concerning accumulation of quantities and the areas under and between curves); these two branches are related to each other by the fundamental theorem of calculus. Both branches make use of the fundamental notions of convergence of infinite sequences and infinite series to a well-defined limit. Generally, modern calculus is considered to have been developed in the 17th century by Isaac Newton and Gottfried Leibniz. Today, calculus has widespread uses in science, engineering and economics and can solve many problems that algebra alone cannot.Calculus is a part of modern mathematics education. A course in calculus is a gateway to other, more advanced courses in mathematics devoted to the study of functions and limits, broadly called mathematical analysis. Calculus has historically been called ""the calculus of infinitesimals"", or ""infinitesimal calculus"". The word ""calculus"" comes from Latin (calculus) and refers to a small stone used for counting. More generally, calculus (plural calculi) refers to any method or system of calculation guided by the symbolic manipulation of expressions. Some examples of other well-known calculi are propositional calculus, calculus of variations, lambda calculus, and process calculus.
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