By Bob Miller

The 1st calc examine courses that truly supply scholars a clue.Bob Miller's student-friendly Calc for the Clueless good points quickly-absorbed, fun-to-use details and aid. scholars will snap up Calc for the Clueless as they realize: * Bob Miller's painless and confirmed options to studying Calculus * Bob Miller's method of awaiting difficulties * Anxiety-reducing positive aspects on each web page * Real-life examples that deliver the mathematics into concentration * Quick-take equipment tht healthy brief examine classes (and brief recognition spans) * the opportunity to have a lifestyles, instead of spend it attempting to decipher calc!

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**Additional resources for Bob Miller's Calc for the Clueless: Calc I**

**Sample text**

100)31 positive—left end goes to plus infinity. Briefly, right to left, looking at the exponents only—cross, cross, no cross, cross, no cross, and the sketch looks like... Example 23— Intercept (4,0). Vertical asymptote x = 0 (y axis). No oblique or horizontal asymptote since degree of top is 5 more than the bottom. (100)5 is positive—right end goes to plus infinity. (-100) 5 is negative—left end goes to minus infinity. The sketch is... ta-da!... The next area of curve sketching involves maximum points, minimum points, inflection points, and cusps.

Du = 3x2 dx. So dx = du/3x2. The limits must change. u = x3 + 1. x = 0. u = 33 + 1 = 1. x = 3. u = 33 + 1 = 28. Example 29— Here's a tricky one. Let u = x2 - 1. x = 1; u = 0. x = 2; u = 3. dx = du/2x. Note If you make a u substitution and the x's do not cancel out, either a new technique must be used or the problem cannot be solved. Example 30— Let u = 5x. dx = du/5. The integral of the sine is minus cosine and the integral of the cosine is the sine. You must replace u with 5x since the problem originally had x.

Substituting y = 108/x, we get The page should be 12 by 9 to have the largest amount of print. Example 7— The strength of a rectangular beam varies jointly as the width and the square of its depth. Which rectangular beam that can be cut from a circular log of radius 10 inches will have maximum strength? If we let x be the width and y be the depth, we can write the equation without a picture. The strength S = kxy 2 ; k is an unknown constant. To find a relationship between x and y, we need a picture of the log.

### Bob Miller's Calc for the Clueless: Calc I by Bob Miller

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