(Practice) Although the total number of bytes varies from computer to computer, memory sizes of millions and billions of bytes are common. In computer language, the letter M representsthe number 1,048,576, which is 2 raised to the 20th power, and G represents 1,073,741,824, which is 2 raised to the 30th power. Therefore, a memory size of 4 MB is really 4 times 1,048,576 (4,194,304 bytes), and a memory size of 2 GB is really 2 times 1,073,741,824 (2,147,483,648 bytes). Using this information, calculate the actual number of bytes in the following:
a. A memory containing 512 MB
b. A memory consisting of 512 MB words, where each word consists of 2 bytes
c. A memory consisting of 512 MB words, where each word consists of 4 bytes
d. A thumb drive that specifies 2 GB
e. A disk that specifies 4 GB
f. A disk that specifies 8 GB
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C++ for Engineers and Scientists
- (C PROGRAMMING ONLY) 4. Breaking the Codeby CodeChum Admin ATTENTION SOLDIER! This will be the hardest mission of your life. Our intelligence department has caught the enemy sending codes from one base to another. These enemy codes can either be a simple communication message or a mastermind plan. Our intelligence department has determined that a mastermind plan is a code that has at least 1 consonant character. Since you know programming, your task is to check a code if it is a mastermind plan or not. Instructions: In the code editor, you are provided with a main() function that asks the user for a code. Furthermore, there is a call to the function, hasConsonant().Your task is to declare and define this hasConsonant() function which has the following details:Return type - intName - hasConsonantParameter:char* - to hold the character arrayReturn value - 1 if there is at least 1 consonant and 0 if there is none. Be sure to consider both the capital and small letter consonants…arrow_forward(xiii) Determine all the permutations of the numbers less than or equal to some given number n. For example, if n = 123, then the permutations are: 123 321 231 132 213 312 (xiv) Find a series of five consecutive numbers, the sum of the squares of the first three of which is equal to the sum of the squares of the last two. For example, (– 2)2+ (– 1)2+ 02= 12+ 22 (xv) Limit the checking within 1000, to show all the triad numbers within 10,000. A number is said to be a triad number if the double and triple of the number contain all separate digits with no repetition of any one of them. (xvi) Identify and show the integer values of x, y, and z that satisfy the equation: Z²= X²+ y²arrow_forward3. (a) Order the following functions by growth rate in ascending order: n, n'5, 1.1", n log(n"), 0.999", log n, logn, n 100arrow_forward
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- C++ for Engineers and ScientistsComputer ScienceISBN:9781133187844Author:Bronson, Gary J.Publisher:Course Technology Ptr