'Xy 3' presentation slideshows

Ch 1, 2, & 3

Ch 1, 2, & 3. Ch 4 & 5. Ch 6 & 7. Ch 8 & 9. Ch 10, 11, & 12. Ch 13, 15, & 18. Ch 1,2,3. Ch 4,5. Ch 6,7. Ch 8,9. Ch10,11,12. Ch 13,15,18. $100. $100. $100. $100. $100. $100. $200. $200. $200. $200. $200. $200. $300. $300. $300. $300. $300. $300. $400. $400. $400.

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Announcements

Announcements. Next lecture will be given by Dr. Leigh Johnston. 35. 30. 25. 20. T(n). 15. 10. 5. 0. 0. 5. 10. 15. 20. n. Master Theorem Case 3: When the Regularity Condition Fails. Alternative Iterative Algorithms for Binary Search. function mid=bsearch1(L,p,q,key)

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14.3

14.3. Partial Derivatives. Partial Derivatives. For the function f(x,y) the partial derivatives are noted: f x and f y. Notations. There are many alternative notations for partial derivatives:. Finding Partial Derivatives. Use the following rule. Example 1.

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Bell Ringer

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Warm up

Warm up. Warm up. 1. Work individual on the problem in your group in your notes. Be ready to explain the problem to the class. Explain Write down Speakers Speakers. Be seated before the bell rings. DESK. Warm-up (in your notes). Agenda: Warmup Go over hw Finish Note: 1.3

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1.4 Simplifying Expressions

1.4 Simplifying Expressions. There are three different ways in which a basketball player can score points during a game. There are 1-point free throws, 2-point field goals, and 3-point field goals. An algebraic expression can represent the total points scored during a game.

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Chapter 1 Section 5

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Monomials

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5.5 The Difference of Squares The Sum and Difference of Two Cubes

5.5 The Difference of Squares The Sum and Difference of Two Cubes. Perfect Squares. Know the first 20 integers that are perfect squares: 1, 4, 9, 16, 25, 36, 49, 64, 81, 100, 121, 144, 169, 196, 225, 256, 289, 324, 361, 400

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The Binomial Theorem (9.5)

The Binomial Theorem (9.5). I. Pascal's Triangle. (x + y) 0. 1. (x + y) 1. 1 1 . x. +. y. (x + y) 2. 1 2 1 . x 2. +. xy. +. y 2. (x + y) 3. 1 3 3 1 . x 3. +. x 2 y. +. xy 2. +. y 3. (x + y) 4. +. xy 3.

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Fun with Polynomials

x 2. x 3. Fun with Polynomials. y-3x 5. -1+2y 3. 3. 1-6x-y 13. 3y 3. 6x-2xyz+5z. 5x 2 + xy 3 -6xy. 10-6x-x 10. Applying the one-variable polynomial division algorithm to several variables. -4z 2 -3xz. -x 5 + 4yz. 5xy+5x 2. -10x - 4y 7. 16x-20xz+5z. 16x-200xyz+5z. -4z 2 -3xz.

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7.3 ????

7.3 ????. ???? 3 ???? 4. ????? ABCD ???????? AD = ? AC = ?? DC ?. 7.3 ???? 3. ?. = ( ) 2 + DC 2 ? 2( )(DC) cos 60 ?. ??. DC 2 ? DC ? 6 = 0. ( DC ? 4)(DC + ) = 0. ?. ???? 3. ????? ABCD ???????? AD = ? AC = ?? DC?. ?. ?? AC?.

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