'Lg 3' diaporamas de présentation

430 views • 30 slides

357 views • 30 slides

Jeremy R. Johnson May 9, 2001

Applied Symbolic Computation (CS 680/480) Lecture 6: Integer Multiplication, Interpolation, and the Chinese Remainder Theorem. Jeremy R. Johnson May 9, 2001. Introduction.

385 views • 25 slides

Jeremy R. Johnson

254 views • 25 slides

????

????. ?????. ???????. ????. 1 ???????????? log 2 15 2 ??? lg15 ?lg2= ln15?ln2= 3 ??? 1 ? 2 ????? ?. 3.9068906. 3.9068906. ? log 2 15= x , ? 2 x =15, ???????????????? ?? ?. ????. 4. ?? lg 2=0.3010, lg 3=0.4771, ? log 2 3. ? : ? log 2 3= x , ? 2 x =3, ???????? : x lg 2= lg 3 ?

579 views • 19 slides

Asymptotic Growth Rates

307 views • 18 slides

Asymptotic Growth Rates

188 views • 18 slides

317 views • 17 slides

199 views • 17 slides

Asymptotic Growth Rates

Asymptotic Growth Rates. Themes Analyzing the cost of programs Ignoring constants and Big-Oh Recurrence Relations & Sums Divide and Conquer Examples Sort Computing powers Euclidean algorithm (computing gcds) Integer Multiplication. Asymptotic Growth Rates.

440 views • 16 slides

CSE 202 - Algorithms

133 views • 13 slides

Proofs by Counterexample & Contradiction

Proofs by Counterexample & Contradiction. There are several ways to prove a theorem: Counterexample: By providing an example of in which the theorem does not hold , you prove the theory to be false .

462 views • 12 slides

SOLVING LOGARITHMIC AND INDICES PROBLEM

SOLVING LOGARITHMIC AND INDICES PROBLEM. Solving equation in the form of a x = a y. Example: 3 2x = 27 = 3 3 By comparing index: 2x = 3. If a x = a y then x = y. Examples. 8 x+1 = 4 x+3 (2 3 ) x+1 = (2 2 ) x+3 2 3x+3 = 2 2x+6

222 views • 10 slides

???? (5)

339 views • 6 slides

3.3.1 Graph a system of inequalities 3.3.2 Write and solve a system of inequalities

LEARNING GOALS FOR LESSON 3:3. 3.3.1 Graph a system of inequalities 3.3.2 Write and solve a system of inequalities 3.3.3 Classify a shape created by a system of lines. When you graph multiple inequalities on the same graph, the overlap is the solution. LG 3.3.1.

202 views • 3 slides

LG-5

LG-4. LG-5. LG-6. LG-1. LG-2. LG-3. 0.0. T4E1-107. 0.0. T4E1-206. 0.0. T2E4-080. T2E2-205. 8.9. T1E4-150. 12.5. 0.0. T3E4-150. 0.0. T1E1-147. T4E3-064. 0.0. T1E2-260. T5E5-185. 17.0. T2E1-261. T4E1-079. T1E2-238. T1E2-060. 15.8. 3.4. T2E4-261. T4E3-091. 8.0. 9.1.

167 views • 1 slides