"If the units digit and the hundreds digit of the number 513 were reversed..." 315 'find the sum of the original number and the new number." 513+315=828
The digit in the hundreds place in the number 463 is the digit 4.
In the number 6397, the digit in the hundreds place is 9. This is because the hundreds place is the third digit from the right in a four-digit number. In 6397, the hundreds place is occupied by the digit 9.
Find a four digit number whose digits will be reversed when multiplied by nine?
To total 17 the two digits must be 8 and 9! The original number was 98.
192
17
To write pseudocode for reversing a given number, first initialize a variable to store the reversed number and set it to zero. Then, use a loop to extract the last digit of the number (using modulo operation), append it to the reversed number, and update the original number (by dividing it by 10). Continue this process until the original number becomes zero. Finally, output the reversed number. Here’s a simple pseudocode example: function reverseNumber(number): reversed = 0 while number > 0: digit = number % 10 reversed = reversed * 10 + digit number = number // 10 return reversed
47 Impossible problem!
The digit in the hundreds place in the number 2378.91 is the digit 3.
There are 4 possible answers: 32, 53, 74 and 95.
There are 4 possible answers: 32, 53, 74 and 95.
To reverse all the digits of an integer, you can use the following algorithm: Initialize a variable to store the reversed number. While the original number is greater than zero, extract the last digit using the modulus operator (%), append it to the reversed number by multiplying the current reversed number by 10 and adding the extracted digit. Then, remove the last digit from the original number by performing integer division by 10. Finally, handle any potential negative signs if needed.
The digit in the hundreds place in the number 463 is the digit 4.
285
The digit in the hundreds place of the number 365 is 3. In this number, the hundreds place is the third digit from the right. Therefore, 3 represents the hundreds place.
The number is 36
In the number 6397, the digit in the hundreds place is 9. This is because the hundreds place is the third digit from the right in a four-digit number. In 6397, the hundreds place is occupied by the digit 9.