By Bob Miller

The 1st calc research courses that truly provide scholars a clue.Bob Miller's student-friendly Calc for the Clueless positive factors quickly-absorbed, fun-to-use info and aid. scholars will snap up Calc for the Clueless as they realize: * Bob Miller's painless and confirmed strategies to studying Calculus * Bob Miller's means of awaiting difficulties * Anxiety-reducing positive aspects on each web page * Real-life examples that carry the mathematics into concentration * Quick-take equipment tht healthy brief learn periods (and brief cognizance spans) * the opportunity to have a lifestyles, instead of spend it attempting to decipher calc!

**Read Online or Download Bob Miller's Calc for the Clueless: Calc I PDF**

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

**Sample text**

X- 2)6 is an even power, no cross. (x- 1)5 is an odd power, so cross, x4 is an even power, no cross. The leading term, -X31, dominates when x is big (say x = 100) or when x is small (say x = -100). -(100) 31 negative—right end goes to minus infinity. -(-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.

Example 16— Vertical asymptote at x = 3. f(3 -) and f(3+) are negative. The curve near x = 3 looks like... To summarize, if the exponent is even positive in the denominator, near the vertical asymptote, both ends go to either plus infinity or minus infinity. Example 17— Asymptote x = -6. f(-6-) is negative; f(-6+) is positive. The curve is... Example 18— Exponent is 1 (odd). Asymptote x = 5. f(5-) is positive; f(5+) is negative. The curve near x = 5 is... To summarize, if the exponent is odd positive in the denominator, on one side of the asymptote the curve goes to plus infinity and on the other the curve goes to minus infinity.

To see whether this is truly a max, we find A"(50). Since A" = -4, x = 50 is a maximum. We will check only a few times. Sometimes it is too messy. Usually it just takes more time than I feel like taking. Example 2— A Texas rancher has an 800-square-mile rectangular plot of land he wishes to divide into three equal regions, as pictured below. A. Find the dimensions so that the rancher uses the least amount of fencing. B. If it costs 4 times as much per mile to fence the outside, find the dimensions to minimize the cost.

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

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