Mathematics

Mathematics, 30.06.2019 22:00, kiwipitts9201

Can someone me ! let n be the least postive integer whose digits sum to 2018. compute the sum of the digits of n+1.

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Mathematics, 22.06.2019 10:20, steven12372

(16%) consider 3 digits integers 100 till 999. (a) (6%) compute the probability of 3 digits even number such as 100, 102, 104, etc. (b) (10%) compute the probability of a 3 digits integers with the sum of 3 digits an even integer. for example, 123 is 3 digits with sum of 3 digits even (sum =6), but 315 is 3 digits with sum of 3 digits odd (sum = 9).

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Computers and Technology, 23.06.2019 07:30, cireland

Write a program that inserts the digits of an integer into an array in originalorderfollowed by reverse order. first, promptthe user to enter a positive integer(> 0). determine the number of digits of the integer. create a dynamically allocated integer arrayof a size twice the number of digits.now insert the digits in original order which will occupy half of the array. then, insert the digits in reverse order.finally, output thedigits in thearray.use at least two functions to organize your program.

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Computers and Technology, 01.08.2019 12:00, jayleneeeee

6write a program that reads an integer between 0 and 1000 and adds all the digits in the integer. for example, if an integer is 932, the sum of all its digits is 14. hint: use the % operator to extract digits, and use the / operator to remove the extracted digit. for instance, 932 % 10 = 2 and 932 / 10 = 93.

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Mathematics, 02.08.2019 13:00, xxaurorabluexx

Irecently (yesterday) took the amc 10a, can anyone me with this problem? for a positive integer n and nonzero digits a, b and c, let [tex]a_n[/tex] be the n-digit integer each of whose digits is equal to a; let [tex]b_n[/tex] be the n-digit integer whose digits is equal to b; let [tex]c_n[/tex] be the 2n digit integer (not n digit) each of whose digits is equal to c. what is the greatest possible value of a + b + c for which there are at least two values of n such that [tex]c_n - b_n = a^2_n[/tex]? *this was #25, and the questions have been posted to the art of problem solving website, so i'm guessing discussion is allowed.

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