Warning: foreach() argument must be of type array|object, bool given in /var/www/html/web/app/themes/studypress-core-theme/template-parts/header/mobile-offcanvas.php on line 20

Identify the tokens in each of the following statements. (You do not need to classify them; just identify them.) a. if \((a==b 1) a=x+y ;\) b. delta \(=\) epsilon \(+1.23-\) sqrt( zz); c. \(\operatorname{print}(\mathrm{Q})\);

Short Answer

Expert verified
a: if, (, a, ==, b, 1, ), a, =, x, +, y, ; b: delta, =, epsilon, +, 1.23, -, sqrt, (, zz, ), ; c: print, (, Q, ), ;

Step by step solution

01

Identify Tokens in Statement a

The given statement is `if (a==b 1) a=x+y ;`. We need to separate and list each token. Tokens include keywords, operators, identifiers, numbers, and special symbols: `if`, `(`, `a`, `==`, `b`, `1`, `)`, `a`, `=`, `x`, `+`, `y`, and `;`.
02

Identify Tokens in Statement b

The statement is `delta = epsilon +1.23- sqrt( zz);`. We break it down into individual tokens: `delta`, `=`, `epsilon`, `+`, `1.23`, `-`, `sqrt`, `(`, `zz`, `)`, and `;`.
03

Identify Tokens in Statement c

The statement is `print(Q);`. Identifying and listing the tokens, we have: `print`, `(`, `Q`, `)`, and `;`.

Unlock Step-by-Step Solutions & Ace Your Exams!

  • Full Textbook Solutions

    Get detailed explanations and key concepts

  • Unlimited Al creation

    Al flashcards, explanations, exams and more...

  • Ads-free access

    To over 500 millions flashcards

  • Money-back guarantee

    We refund you if you fail your exam.

Over 30 million students worldwide already upgrade their learning with Vaia!

Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Programming Fundamentals
Understanding the basics of programming involves grasping several key concepts that act as the building blocks for writing code.
One such fundamental concept is "tokenization," which is crucial in processing programming statements. Think of a token as a basic unit in a program's code. Tokens are string sequences that carry meaning and are usually the smallest parts of a programming language that have a syntactical meaning.
These can be words like keywords (e.g., `if` or `print`), symbols (e.g., `(`, `+`, `=`), numbers (e.g., `1.23`), or even operators (e.g., `==` or `-`).
Tokens are the pieces that, when combined, help form a complete set of instructions for the computer. When breaking down statements, as done in the exercise, identifying tokens allows a programmer to see the syntax structure and understand how code operates. Recognizing these elements helps clarify how pieces of code interact and how the logic flows between them.
Lexical Analysis
Lexical analysis is the process of converting a sequence of characters into a sequence of tokens.
It acts as the initial phase of a compiler or interpreter when handling programming code. During lexical analysis, the program takes code as text input and breaks it down into these smaller, meaningful components, the tokens.
It's akin to translating a paragraph into a list of words that will later form a coherent story when combined. - **Token Categorization**: Each token can fall into different categories such as identifiers (names of variables), literals (constants like numbers), operators (symbols for arithmetic), and separators (symbols like parentheses). - **Error Detection**: If a sequence of characters doesn't match any valid token, a lexical error is detected. By performing lexical analysis, we ensure that a program is valid and standardized before it moves on to the next phase of processing, such as syntax parsing.
This phase is crucial for identifying and organizing the raw text into a manageable form for further analysis.
Syntax Parsing
Once tokens from the lexical analysis are obtained, the next step is syntax parsing.
Syntax parsing, or simply parsing, involves analyzing the sequence of tokens to determine their grammatical structure based on the syntax rules of a programming language. This process is like translating a list of words into a sentence with meaning.
Parsing ensures that the sequence of tokens makes logical and grammatical sense within the context of the language. - **Syntax Rules**: Programming languages have specific syntax rules that dictate how statements should be constructed. Syntax parsers use these rules to validate code. - **Parse Trees**: A parser typically generates a parse tree, a hierarchical structure that visually represents how the tokens fit together into commands. This helps in understanding the nested and related nature of the expressions. Parsing is crucial for semantic analysis, which checks what the code actually does. It ensures that the program doesn't just contain the right sequences of tokens but also follows the correct logical order as intended by the programmer.
Successful parsing helps prevent syntax-related errors from reaching the execution stage.

One App. One Place for Learning.

All the tools & learning materials you need for study success - in one app.

Get started for free

Most popular questions from this chapter

a. Create a BNF grammar that describes simple Boolean expressions of the form var AND var var OR var where var is one of the symbols \(w, x, y\), and \(z\). b. Modify your grammar from Exercise 11 a so that the Boolean expressions can be of the form expr AND expr expr OR expr where expr is either a simple variable \((w, x, y,\), or z) or an expression of the form (var = var) (var < var) (var > var) c. Modify your grammar one more time to allow a Boolean expression to have an arbitrary number of terms connected by either AND or OR. That is, your expressions can be of the form expr AND expr OR expr OR expr AND expr....

a. Write a BNF grammar that describes the structure of U.S. telephone numbers, which can be either \((x x x) x x x-x x x x\) or \(x x x-x x x x\), where \(x\) can be any digit from 0 to 9 . b. Modify your grammar from Exercise 6a so that (1) the middle digit of an area code must be either a 0 or a \(1,(2)\) the first digit of an area code cannot be a 0 or a 1 , and (3) the first digit of the seven-digit phone number cannot be a 0 or a 1 . c. Using your grammar from either Exercise \(6 a\) or \(6 b\), show a parse tree for the phone number (612)555-1212.

Explain how the concept of algebraic identities could be exploited during the code optimization phase of compilation. An algebraic identity is a relationship that is true for all values of the unknowns. For example, \(x+0=x\) for all values of \(x\). \(x * 0=0\) for all values of \(x\). Describe other identities and explain how they could become part of the optimization phase. Is this considered local or global optimization?

Write a BNF grammar to describe the following hypothetical input statement: input (var, var, ... , var); The statement begins with the word input, followed by a left parenthesis, and then one or more variables, each variable separated from the one after it by a comma. The entire statement ends with a right parenthesis and a semicolon. Variable names are arbitrarily long strings of digits and letters, the first of which must be a letter.

a. Write a BNF grammar for identifiers that consist of an arbitrarily long string of letters and digits, the first one of which must be a letter. b. Using your grammar from Exercise 7a, show a parse tree for the identifier \(A B 5 C 8 .\)

See all solutions

Recommended explanations on Computer Science Textbooks

View all explanations

What do you think about this solution?

We value your feedback to improve our textbook solutions.

Study anywhere. Anytime. Across all devices.

Sign-up for free