In the number 8690425, the digit 0 is in the millions place, which means its value is 0. Since it does not contribute to the overall value of the number, it effectively serves as a placeholder, indicating that there are no millions in this particular number.
In the number 601199, the digit 0 is in the hundreds place, which means its value is 0 multiplied by 100. Therefore, the digit value of the 0 in this context is simply 0.
In the number 90.23, the value of the digit 9 is 90, the value of the digit 0 is 0, the value of the digit 2 is 0.2, and the value of the digit 3 is 0.03. Thus, the digit values together represent the number as a whole.
What digit in the place with the greatest value is equlal to 4+0
It is 0.
The value is 0 as there are no digits underlined.
In the number 601199, the digit 0 is in the hundreds place, which means its value is 0 multiplied by 100. Therefore, the digit value of the 0 in this context is simply 0.
In the number 90.23, the value of the digit 9 is 90, the value of the digit 0 is 0, the value of the digit 2 is 0.2, and the value of the digit 3 is 0.03. Thus, the digit values together represent the number as a whole.
digit 0
What digit in the place with the greatest value is equlal to 4+0
It is 0.
The 0, in the tens' place has a value of 0. The digit 1 is in the thousandths' place - a much smaller place value but, its value is 1 times a thousandth, which is bigger than 0.
The value is 0 as there are no digits underlined.
In the number 8040930, the values of the digits are as follows: the digit 8 represents 8,000,000; the digit 0 represents 0; the digit 4 represents 400,000; the digit 0 represents 0; the digit 9 represents 90,000; the digit 3 represents 3,000; and the digit 0 represents 0. Each digit's value is determined by its position in the number.
tens
It is the digit of 0 that represents the hundreds place value.
To find the smallest value of ( n ) in the number ( 354N6 35455 ), we need to determine what digit ( N ) can be. Since ( N ) represents a single digit (0-9), we can test each digit to see which satisfies the conditions of the problem. The smallest value occurs when ( N = 0 ). Therefore, the smallest value of ( n ) is ( 0 ).
The place value of a 13-digit number refers to the value of each digit based on its position in the number. In a 13-digit number, the leftmost digit represents the value of 10^12 (or trillions), while the rightmost digit represents the value of 10^0 (or units). Each digit's place value decreases by a factor of 10 as you move from left to right. Therefore, the overall value of the number is the sum of each digit multiplied by its respective place value.