. How many codes are possible that consist of 1 digit, 1 letter, and 1 day of the week, such as 5G-Sunday? Answer as a whole number.
. How many codes are possible that consist of 1 digit, 1 letter, and 1 day of the week, such as 5G-Sunday? Answer as a whole number.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Related questions
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11.
![**Question 11:**
How many codes are possible that consist of 1 digit, 1 letter, and 1 day of the week, such as 5G-Sunday? Answer as a whole number.
---
*Explanation for Solution:*
To find the number of possible codes, consider the following:
1. **Digits:** There are 10 possible digits (0 through 9).
2. **Letters:** There are 26 possible uppercase letters (A through Z).
3. **Days of the Week:** There are 7 days in a week (Monday through Sunday).
To find the total number of unique combinations, multiply the number of possibilities for each component:
\[
10 \text{ (digits)} \times 26 \text{ (letters)} \times 7 \text{ (days)}
\]
Calculate the product to find the total number of possible codes.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F4bc92d6f-8141-453b-b1aa-15dddf73f72d%2F3c59ee9a-83f0-45b4-888a-fc2b48e93988%2Fedjro9v_processed.jpeg&w=3840&q=75)
Transcribed Image Text:**Question 11:**
How many codes are possible that consist of 1 digit, 1 letter, and 1 day of the week, such as 5G-Sunday? Answer as a whole number.
---
*Explanation for Solution:*
To find the number of possible codes, consider the following:
1. **Digits:** There are 10 possible digits (0 through 9).
2. **Letters:** There are 26 possible uppercase letters (A through Z).
3. **Days of the Week:** There are 7 days in a week (Monday through Sunday).
To find the total number of unique combinations, multiply the number of possibilities for each component:
\[
10 \text{ (digits)} \times 26 \text{ (letters)} \times 7 \text{ (days)}
\]
Calculate the product to find the total number of possible codes.
Expert Solution

Step 1
The number of letters from A to Z is 26.
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