1 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit.

Slides:

Advertisements

Similar presentations

Numbers Treasure Hunt Following each question, click on the answer. If correct, the next page will load with a graphic first – these can be used to check.

Advertisements

2 Casa 15m Perspectiva Lateral Izquierda.

Repaso: Unidad 2 Lección 2

Scenario: EOT/EOT-R/COT Resident admitted March 10th Admitted for PT and OT following knee replacement for patient with CHF, COPD, shortness of breath.

Variations of the Turing Machine

AP STUDY SESSION 2.

Slide 1Fig 24-CO, p.737. Slide 2Fig 24-1, p.740 Slide 3Fig 24-2, p.741.

Slide 1Fig 39-CO, p Slide 2Fig 39-1, p.1246.

Select from the most commonly used minutes below.

Copyright © 2003 Pearson Education, Inc. Slide 1 Computer Systems Organization & Architecture Chapters 8-12 John D. Carpinelli.

Copyright © 2011, Elsevier Inc. All rights reserved. Chapter 6 Author: Julia Richards and R. Scott Hawley.

Author: Julia Richards and R. Scott Hawley

Properties Use, share, or modify this drill on mathematic properties. There is too much material for a single class, so you’ll have to select for your.

David Burdett May 11, 2004 Package Binding for WS CDL.

We need a common denominator to add these fractions.

1 RA I Sub-Regional Training Seminar on CLIMAT&CLIMAT TEMP Reporting Casablanca, Morocco, 20 – 22 December 2005 Status of observing programmes in RA I.

Local Customization Chapter 2. Local Customization 2-2 Objectives Customization Considerations Types of Data Elements Location for Locally Defined Data.

Custom Services and Training Provider Details Chapter 4.

1 10 pt 15 pt 20 pt 25 pt 5 pt 10 pt 15 pt 20 pt 25 pt 5 pt 10 pt 15 pt 20 pt 25 pt 5 pt 10 pt 15 pt 20 pt 25 pt 5 pt 10 pt 15 pt 20 pt 25 pt 5 pt BlendsDigraphsShort.

1 10 pt 15 pt 20 pt 25 pt 5 pt 10 pt 15 pt 20 pt 25 pt 5 pt 10 pt 15 pt 20 pt 25 pt 5 pt 10 pt 15 pt 20 pt 25 pt 5 pt 10 pt 15 pt 20 pt 25 pt 5 pt RhymesMapsMathInsects.

FACTORING ax2 + bx + c Think “unfoil” Work down, Show all steps.

1 Click here to End Presentation Software: Installation and Updates Internet Download CD release NACIS Updates.

1. PHOTO INDEX Bayside: Page 5-7 Other Colour Leon: Page 8-10 Cabrera Page Canaria Page Driftwood Page 16 Florence Florence and Corfu Page.

Media-Monitoring Final Report April - May 2010 News.

Break Time Remaining 10:00.

Turing Machines.

Table 12.1: Cash Flows to a Cash and Carry Trading Strategy.

PP Test Review Sections 6-1 to 6-6

1 The Blue Café by Chris Rea My world is miles of endless roads.

Bright Futures Guidelines Priorities and Screening Tables

Bellwork Do the following problem on a ½ sheet of paper and turn in.

1 The Royal Doulton Company The Royal Doulton Company is an English company producing tableware and collectables, dating to Operating originally.

Operating Systems Operating Systems - Winter 2010 Chapter 3 – Input/Output Vrije Universiteit Amsterdam.

Exarte Bezoek aan de Mediacampus Bachelor in de grafische en digitale media April 2014.

BEEF & VEAL MARKET SITUATION "Single CMO" Management Committee 22 November 2012.

TESOL International Convention Presentation- ESL Instruction: Developing Your Skills to Become a Master Conductor by Beth Clifton Crumpler by.

Copyright © 2012, Elsevier Inc. All rights Reserved. 1 Chapter 7 Modeling Structure with Blocks.

1 RA III - Regional Training Seminar on CLIMAT&CLIMAT TEMP Reporting Buenos Aires, Argentina, 25 – 27 October 2006 Status of observing programmes in RA.

Basel-ICU-Journal Challenge18/20/ Basel-ICU-Journal Challenge8/20/2014.

1 TV Viewing Trends Rivière-du-Loup EM - Diary Updated Spring 2014.

Adding Up In Chunks.

MaK_Full ahead loaded 1 Alarm Page Directory (F11)

1 10 pt 15 pt 20 pt 25 pt 5 pt 10 pt 15 pt 20 pt 25 pt 5 pt 10 pt 15 pt 20 pt 25 pt 5 pt 10 pt 15 pt 20 pt 25 pt 5 pt 10 pt 15 pt 20 pt 25 pt 5 pt Synthetic.

Artificial Intelligence

Before Between After.

Subtraction: Adding UP

Analyzing Genes and Genomes

1 Let’s Recapitulate. 2 Regular Languages DFAs NFAs Regular Expressions Regular Grammars.

Speak Up for Safety Dr. Susan Strauss Harassment & Bullying Consultant November 9, 2012.

Essential Cell Biology

Converting a Fraction to %

Clock will move after 1 minute

famous photographer Ara Guler famous photographer ARA GULER.

PSSA Preparation.

Essential Cell Biology

Immunobiology: The Immune System in Health & Disease Sixth Edition

Physics for Scientists & Engineers, 3rd Edition

Energy Generation in Mitochondria and Chlorplasts

Select a time to count down from the clock above

Copyright Tim Morris/St Stephen's School

1.step PMIT start + initial project data input Concept Concept.

1 Dr. Scott Schaefer Least Squares Curves, Rational Representations, Splines and Continuity.

Presentation transcript:

1 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree.

2 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi)

3 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi)

4 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at)

5 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at)

6 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at)

7 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at)

8 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at) inorder(be) do inorder(go) inorder(do)

9 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at) inorder(be) do inorder(go) inorder(do)

10 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at) inorder(be) do inorder(go) inorder(do) inorder(null) be inorder(null) inorder(be)

11 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at) inorder(be) do inorder(go) inorder(do) inorder(null) be inorder(null) inorder(be)

12 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at) inorder(be) do inorder(go) inorder(do) inorder(null) be inorder(null) inorder(be)

13 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at) inorder(be) do inorder(go) inorder(do) inorder(null) be inorder(null) inorder(be)

14 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at) inorder(be) do inorder(go) inorder(do)

15 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at) inorder(be) do inorder(go) inorder(do)

16 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at) inorder(be) do inorder(go) inorder(do)

17 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at) inorder(be) do inorder(go) inorder(do) inorder(null) go inorder(null) inorder(go)

18 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at) inorder(be) do inorder(go) inorder(do) inorder(null) go inorder(null) inorder(go)

19 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at) inorder(be) do inorder(go) inorder(do) inorder(null) go inorder(null) inorder(go)

20 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at) inorder(be) do inorder(go) inorder(do) inorder(null) go inorder(null) inorder(go)

21 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at) inorder(be) do inorder(go) inorder(do)

22 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(null) at inorder(do) inorder(at)

23 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi)

24 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi)

25 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi)

26 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no)

27 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no)

28 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(null) if inorder(me) inorder(if)

29 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(null) if inorder(me) inorder(if)

30 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(null) if inorder(me) inorder(if)

31 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(null) if inorder(me) inorder(if)

32 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(null) if inorder(me) inorder(if) inorder(null) me inorder(null) inorder(me)

33 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(null) if inorder(me) inorder(if) inorder(null) me inorder(null) inorder(me)

34 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(null) if inorder(me) inorder(if) inorder(null) me inorder(null) inorder(me)

35 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(null) if inorder(me) inorder(if) inorder(null) me inorder(null) inorder(me)

36 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(null) if inorder(me) inorder(if)

37 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no)

38 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no)

39 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no)

40 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(of) pi inorder(we) inorder(pi)

41 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(of) pi inorder(we) inorder(pi)

42 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(of) pi inorder(we) inorder(pi) inorder(null) of inorder(null) inorder(of)

43 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(of) pi inorder(we) inorder(pi) inorder(null) of inorder(null) inorder(of)

44 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(of) pi inorder(we) inorder(pi) inorder(null) of inorder(null) inorder(of)

45 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(of) pi inorder(we) inorder(pi) inorder(null) of inorder(null) inorder(of)

46 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(of) pi inorder(we) inorder(pi)

47 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(of) pi inorder(we) inorder(pi)

48 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(of) pi inorder(we) inorder(pi)

49 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(of) pi inorder(we) inorder(pi) inorder(null) we inorder(null) inorder(we)

50 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(of) pi inorder(we) inorder(pi) inorder(null) we inorder(null) inorder(we)

51 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(of) pi inorder(we) inorder(pi) inorder(null) we inorder(null) inorder(we)

52 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(of) pi inorder(we) inorder(pi) inorder(null) we inorder(null) inorder(we)

53 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no) inorder(of) pi inorder(we) inorder(pi)

54 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi) inorder(if) no inorder(pi) inorder(no)

55 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree. inorder(at) hi inorder(no) inorder(hi)

56 hi at no doifpi me be go we of at be do go hi if me no of pi we Inorder Traversal Inorder traversal. n Visit the left subtree. n Visit the node. n Visit the right subtree.