Answer: The first line intent
Explanation:
The first line intent is one of the type of intent and the first line of the text are mainly starts from the left margin. It is one of the most common method to start the line or text with the new paragraph. We use the tab key for creating the first line indent in the word.
In the first line indent the second line are basically known as the succeeding line of the text that contain the various indented bullets.
Answer:
Full Record - A screen containing complete or detailed citation information which may include a summary or abstract. Full Text - A term to describe articles that can be displayed in their entirety, as opposed to Abstract and References only.
Explanation:
Answer: See explanation
Explanation:
The procedure fur responding to an email message goes thus:
The first thing to do is to open the website of the email. Then, you would click on "compose".
When you click on compose, you'll see some space where you'll fill some information such as the email of the person that you're sending to, that is, the receiver. You'll also feel the subject of the email.
Then you type the content of your message. When you're done with this, then you click on send.
1.)
<span>((i <= n) && (a[i] == 0)) || (((i >= n) && (a[i-1] == 0))) </span>
<span>The expression will be true IF the first part is true, or if the first part is false and the second part is true. This is because || uses "short circuit" evaluation. If the first term is true, then the second term is *never even evaluated*. </span>
<span>For || the expression is true if *either* part is true, and for && the expression is true only if *both* parts are true. </span>
<span>a.) (i <= n) || (i >= n) </span>
<span>This means that either, or both, of these terms is true. This isn't sufficient to make the original term true. </span>
<span>b.) (a[i] == 0) && (a[i-1] == 0) </span>
<span>This means that both of these terms are true. We substitute. </span>
<span>((i <= n) && true) || (((i >= n) && true)) </span>
<span>Remember that && is true only if both parts are true. So if you have x && true, then the truth depends entirely on x. Thus x && true is the same as just x. The above predicate reduces to: </span>
<span>(i <= n) || (i >= n) </span>
<span>This is clearly always true. </span>
Experiments. ...
Surveys. ...
Questionnaires. ...
Interviews. ...
Case studies. ...
Participant and non-participant observation. ...
Observational trials. ...
Studies using the Delphi method.
