output the 10 number inascending order.
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Description
給你十個數字，請從小到大輸出這十個數字。
Giving 10 number, output them in ascending order.
Input
輸入會包含十個整數，數字間會用一個空白隔開。
Input consist 10 integer, each of them separate by a single space.
Output
從小到大輸出十個數
output the 10 number inascending order.
Sample Input 1
9 8 7 6 5 4 3 2 1 0Sample Output 1
0 1 2 3 4 5 6 7 8 9
Step by step
Solved in 3 steps with 1 images
- Given a number n, identify and print which in the given set of numbers are factors of n. Should there be no factors listed in the set of numbers, print "I'm alone". For example, given the number 36 and the set of numbers 2, 3, 5, 7, 12. Only print the numbers which are factors of 36, which are 2, 3, 12. Input The first line contains the number n; The second line contains how many numbers there are in the set of numbers; The third line contains the set of numbers. INPUT: 36 5 2·3·5·7·12 Output The set of numbers that are factors of n separated by a new line in order of appearance. If there are none, print "I'm alone" OUTPUT: 2 3 12Q1: A, B, C are three positive numbers (A<=B<=C). Given a list of seven numbers which are made of A, B, C, A+B, B+C, A+C, and A+B+C. Please find A, B and C use given seven numbers. Sample input: 2 2 11 4 9 7 9 Sample output: 2 2 7 You could use additional test case to test your program: Input: 41 19 22 38 22 19 3 Output: 3 19 19 Input: 148385247 819365820 793320372 26045448 122339799 670980573 697026021 Output: 26045448 122339799 670980573 Input: 326552445 762589144 699462434 63126710 436036699 372909989 389679155 Output: 63126710 326552445 372909989Question 2. Write a Program to replace all 0’s with 1 in a given integer. Given an integer as an input, all the 0’s in the number has to be replaced with 1. For example, consider the following number Input: 102405Output: 112415 Input: 56004Output: 56114 DM your S.
- Evaluate the following Postfix: "4 9 + 8 * 1 - 6 6 + - 13 - 2 /" (All the numbers are in single digit. Everything is separated with a space)* 50.0 49.5 39.5 39 38 760o.9. """n a positive integer N, find and return the longest distance between twoconsecutive 1' in the binary representation of N.If there are not two consecutive 1's, return 0 For example:Input: 22Output: 2Explanation:22 in binary is 10110In the binary representation of 22, there are three ones, and two consecutive pairs of 1's.The first consecutive pair of 1's have distance 2.The second consecutive pair of 1's have distance 1.The answer is the largest of these two distances, which is 2""" # 原方法为 binary_gap，但通过实验发现算法有误，不论是什么数，输出值最多为2。# 改进方法为binary_gap_improved。# The original method is binary_gap,# but the experimental results show that the algorithm seems to be wrong,# regardless of the number, the output value is up to 2.# The improved method is binary_gap_improved.def binary_gap(N):.A list of positive and negative numbers are in A2 through A400, and the square root of the absolute value is needed for each cell. Which function typed into B2 and copied through B400 will provide this information? a. =A2^(1/2) b. =SQRT(A2) c. =SQRT(ABS(A$2)) d. =SQRT(ABS(A2))
- We assume that the standard input contains a sequence of non-zero integers between - 121 and 121, which ends with 0. This sequence will be given by the user. 1. Write an algorithm, called Decomposition_Powers_Three, which produces the decomposition of each integer using powers of 3, namely 1, 3, 9, 27, and 81, and the + and – operators. Each power of 3 should appear at most once in the decomposition. Examples: 1 = 1 2 = 3 – 1 3 = 3 4 = 3 + 1 7 = 9 – 3 + 1 14 = 27 – 9 – 3 – 1 43 = 81 – 27 – 9 – 3 + 1 121 = 81 + 27 + 9 + 3 + 1 2. Show that the algorithm Decomposition_Powers_Three is correct using an informal proof (i.e., discussion). 3. Give a program corresponding to Decomposition_Powers_Three, using any of your favorite programming languages. Observation: The intervals [-121,-41], [-40,-14], [-13,-5], [-4,-2], [-1,-1], [1,1], [2,4], [5,13], [14,40], and [41,121] play a particular role. explain the algorithm and output as well. expected output for the program is 1 = 1 2 = 3 – 1 3 = 3…As input, enter two non-negative number sequences in increasing order (the numbers entered are always getting bigger, and no number repeats), both terminated by a -1. The size of each sequence can vary (maybe sequence-1 has four numbers, and sequence-2 has seven). Your code needs to then output a third sequence that is a combination of sequence 1 and sequence 2 and is sorted in non-decreasing order. How is non-decreasing order different from increasing order? This means there can be a repeated number in the third sequence (see Example runs 1&2 for examples of output with a repeated number). A strictly increasing order sequence cannot have repeat numbers at all (Example runs 3 & 4 have output that is in increasing order). Remember, all input sequences must be in strictly increasing order! HINT: use three separate lists to solve this!Given an integer representing a 10-digit phone number, output the area code, prefix, and line number using the format (800) 555-1212. Input: 8005551212 Output: (800) 555-1212 My code: phone_number = input() print('(', phone_number[0] + phone_number[1] + phone_number[2] + ') ' + phone_number[3] + phone_number[4] + phone_number[5] + '-' + phone_number[6] + phone_number[7] + phone_number[8] + phone_number[9]) However the output is giving me a space between the first parantheses and the number eight ( 800) 555-1212 How can I remove the space to get the correct formating?
- Take 20 integer inputs from user and print the following:number of positive numbersnumber of negative numbersnumber of odd numbersnumber of even numbersnumber of 0./main.cpp:15:24 Implicit conversion loses integer precision: 'unsigned long' to 'int' #include<stdio.h>#include<string.h>int main(){ char thVl[20],thTmp; int q,thLngth; printf("Input: "); scanf("%s",thVl); thLngth=strlen(thVl)-1; for(q=0;q<strlen(thVl)/2;q++) { thTmp=thVl[q]; thVl[q]=thVl[thLngth]; thVl[thLngth--]=thTmp; } printf("\nReversed thVl: %s",thVl);}We usually write numbers in decimal form (or base 10), meaning numbers are composed using 10 different “digits” {0,1,…,9}.{0,1,…,9}. Sometimes though it is useful to write numbers hexadecimal or base 16. Now there are 16 distinct digits that can be used to form numbers: {0,1,…,9,A,B,C,D,E,F}.{0,1,…,9,A,B,C,D,E,F}.So for example, a 3 digit hexadecimal number might be 2B8. How many 2-digit hexadecimals start with a letter (A-F) or end with a numeral (0-9) (or both)?