New Perspectives on HTML and CSS
6th Edition
ISBN: 9781111526443
Author: Carey, Patrick
Publisher: Course Technology Ptr
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Chapter 10, Problem 1RA
Program Plan Intro
To enter the name and date in the comment section of each file (lht_events_txt.html andlht_table_txt.js) and save them as (lht_events.html andlht_table.js).
Expert Solution & Answer
Explanation of Solution
Given information: lht_events_txt.html andlht_table_txt.js files areprovided under the folder html10→Review within the reference material.
Explanation:
1) For lht_events_txt.html:
i) Open the lht_events_txt.html file in the HTML editor.
ii) Now, go to the source code section of the lht_events_txt.html file and write name and date in the comment section under author and date as shown below:
Adding name and date in the head tag in the comment section:
<head>
<!--
New Perspectives on HTML5 and CSS3, 7th Edition
Tutorial 10
Review Assignment
Lyman Hall Theater Upcoming Events
Author: XYZ
Date: MM-DD-YYYY
Filename: lht_events.html
-->
<meta charset="utf-8" />
<meta name="viewport" content="width=device-width, initial-scale=1" />
<title>Upcoming Events at the Lyman Hall Theater</title>
</head>
iii) Now, go to file →Save As, enter the file name lht_events.html (given in the question) and save the file.
2) For lht_table_txt.js:
i) Open the lht_table_txt.js file in the HTML editor.
ii) Now go to the source code section of the lht_table_txt.js file and writing name and date in the comment section under author and date as shown below:
Adding name and date in the comment section of given JavaScript code:
/*
New Perspectives on HTML5 and CSS3, 7th Edition
Tutorial 10
Review Assignment
Author:XYZ
Date: DD-MM-YYYY
*/
iii) Now, go to file →Save As, enter the file name lht_table.js (given in the question) and save the file.
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By dragging statements from the left column to the right column below, give a proof by induction of the following statement:
an
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The correct proof will use 8 of the statements below.
Statements to choose from:
Note that a₁ =
9a0 + 8.
Now assume that P(n) is true for all n ≥ 0.
Your Proof: Put chosen statements in order in this
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Let P(n) be the predicate, "a = 9″ – 1".
απ = 90 − 1 =
Note that
Let P(n) be the predicate, "an
9" - 1 is a
solution to the recurrence relation an = 9an-1 +8
with ao = 0."
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Now assume that P(k + 1) is true.
Thus P(k) is true for all k.
Thus P(k+1) is true.
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=
9ak +8, so P(k + 1) is true.
= 1 − 1 = 0, as required.
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Now assume that P(k) is true for an arbitrary
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By the recurrence relation, we have
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Chapter 10 Solutions
New Perspectives on HTML and CSS
Ch. 10.1 - Prob. 2QCCh. 10 - Prob. 1RACh. 10 - Prob. 2RACh. 10 - Prob. 3RACh. 10 - Prob. 4RACh. 10 - Prob. 5RACh. 10 - Prob. 6RACh. 10 - Prob. 7RACh. 10 - Prob. 8RACh. 10 - Prob. 9RA
Ch. 10 - Prob. 10RACh. 10 - Prob. 11RACh. 10 - Prob. 12RACh. 10 - Prob. 1CP1Ch. 10 - Prob. 2CP1Ch. 10 - Prob. 3CP1Ch. 10 - Prob. 4CP1Ch. 10 - Prob. 5CP1Ch. 10 - Prob. 6CP1Ch. 10 - Prob. 7CP1Ch. 10 - Prob. 8CP1Ch. 10 - Prob. 10CP1Ch. 10 - Prob. 11CP1Ch. 10 - Prob. 12CP1Ch. 10 - Prob. 13CP1Ch. 10 - Prob. 14CP1Ch. 10 - Prob. 15CP1Ch. 10 - Prob. 1CP2Ch. 10 - Prob. 2CP2Ch. 10 - Prob. 3CP2Ch. 10 - Prob. 4CP2Ch. 10 - Prob. 5CP2Ch. 10 - Prob. 6CP2Ch. 10 - Prob. 7CP2Ch. 10 - Prob. 8CP2Ch. 10 - Prob. 9CP2Ch. 10 - Prob. 10CP2Ch. 10 - Prob. 11CP2Ch. 10 - Prob. 12CP2Ch. 10 - Prob. 13CP2Ch. 10 - Prob. 14CP2Ch. 10 - Prob. 2CP3Ch. 10 - Prob. 3CP3Ch. 10 - Prob. 4CP3Ch. 10 - Prob. 5CP3Ch. 10 - Prob. 6CP3Ch. 10 - Prob. 7CP3Ch. 10 - Prob. 8CP3Ch. 10 - Prob. 9CP3Ch. 10 - Prob. 10CP3Ch. 10 - Prob. 11CP3Ch. 10 - Prob. 12CP3Ch. 10 - Prob. 13CP3Ch. 10 - Prob. 14CP3Ch. 10 - Prob. 15CP3Ch. 10 - Prob. 16CP3Ch. 10 - Prob. 17CP3Ch. 10 - Prob. 1CP4Ch. 10 - Prob. 2CP4Ch. 10 - Prob. 3CP4Ch. 10 - Prob. 4CP4Ch. 10 - Prob. 5CP4Ch. 10 - Prob. 6CP4Ch. 10 - Prob. 7CP4Ch. 10 - Prob. 8CP4Ch. 10 - Prob. 9CP4Ch. 10 - Prob. 10CP4Ch. 10 - Prob. 11CP4Ch. 10 - Prob. 12CP4Ch. 10 - Prob. 13CP4Ch. 10 - Prob. 14CP4
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