1.382 OR 0.000 or 2831
it depends on capacitance and frequency, both inversely. Check your AC circuits textbook for the exact equation.
<float_literals> -> <digit> { <digit> } [ . ] [ { <digit> } ] <digit> -> "0" | <digit excluding zero> <digit excluding zero> -> "1" | "2" | "3" | "4" | "5" | "6" | "7" | "8" | "9" hi dude i wish you are satisfied with my answer LOL ^^
#include<iostream> #include<array> #include<sstream> std::array<int,10> get_frequency (int range_min, int range_max) { if (range_max<range_min) std::swap (range_min, range_max); std::array<int,10> digit {}; for (int count {range_min}; count<=range_max; ++count) { std::stringstream ss {}; ss << count; std::string s {}; ss >> s; for (auto c : s) { ++digit[c-'0']; } } return digit; } int main () { std::array<int,10> digit {}; digit = get_frequency(1, 89); std::cout << "In the range 1 to 89...\n"; for (int d {0}; d<10; ++d) { std::cout << "\tthe digit " << d << " appears " << digit[d] << " times.\n"; } } Output: In the range 1 to 89... the digit 0 appears 8 times. the digit 1 appears 19 times. the digit 2 appears 19 times. the digit 3 appears 19 times. the digit 4 appears 19 times. the digit 5 appears 19 times. the digit 6 appears 19 times. the digit 7 appears 19 times. the digit 8 appears 19 times. the digit 9 appears 9 times.
Pi doesn't have a last digit - it goes on for infinity (it also doesn't seem to repeat itself, so there can't even be a philosophical argument for the last digit).
The last digit of the postal barcode is a check digit, calculated based on all the other digits to facilitate validation of the scanned code and thus prevent misreads.
A check digit is typically a single digit 0-9 (or it may be a single byte with value 0-255), which is calculated from a formula, using the other digits in a string of digits. The digit is then appended, usually at the end of the string of digits before encoding for transmission over a communications network or creating a barcode. The receiver (or barcode scanner) has the same formula, which was used to create the check digit, and performs the same operation, then checks to see if the digit that was received (or scanned) is the same as the calculated digit. If they match, then a successful transmission is assumed. Disk drives also use check digit methods to see if data read in might be erroneous, due to imperfections in the disk surface.
I have no idea what the "calculated form" of a number is, but the digit in the units place of 7,350 is zero.
check digit
A check digit can be added to any set of numbers primarily to check for errors in the data. The check digit is seen as an equivalent to binary checksum which is used for the older and now less used binary system.
Code 39 is the simplest of alpha-numeric barcodes to use that does not require a check digit to be calculated. Although there is a Mod43 Check digit that is required by standard for LOGMARS and HBIC barcodes. The Code 39 barcode is also known as 3 of 9 Barcode, Code 3 of 9 and Bar Code 39.
T.D bank gave me a 9 digit. Account number. For my business account. Is that normal
At the bottom of the check. It should be a 10 digit number to the right of the 9 digit routing on the bottom left.
A check digit is the twelfth and final number in a USPS bulk mail barcode string and is used by the USPS to detect barcode errors. The first eleven digits depict three groupings: the delivery zone (your 5-digit ZIP code), the region within the zone (+4) and the exact location for the mail drop (+2 , the delivery point (DP), or the last two digits of a mailbox or flat). The check digit is calculated by adding up the eleven digits, then subtracting the last digit of that result from 10. To illustrate this, the total, when adding up the 11 digits associated with the company I work for, is 34. Since 4 is the last digit in that number, I subtract it from 10 and get our check digit, 6. You can also use an online ZIP+4 lookup that returns the check digit at the end of the barcode string. Try http://bit.ly/ZIPplus4 Type in your address and push Search, then scroll all the way to the bottom of the page for easy-to-read Return Results.
it calculates the checkdigit based on the number read. if the check digit calculated matches with the one read then barcodes has been read correctly.
Add the last digit (units digit) to twice the previous digit (tens digit). If this sum is divisible by 4, so is the original number.
check