A small cube block is marked with six numbers 1, 2, 3, 4, 5 and 6 on its six faces. How many different situations can we see at most on one or several faces of the cube from different angles?

We can see six different situations of numbers on one side of a cube from different angles. We can see 12 different situations of numbers on two sides of a cube. We can see eight different situations of numbers on three sides of a cube. So there are 26 different situations

It says 123456. What are the numbers on the two opposite sides of the cube

I'm glad to answer your question
According to, 1 and 2
Because 4 is adjacent to 1, 3, 5 and 6, 4 is relative to 2
According to 2 and 3
Because there are 2, 3, 4 and 6 adjacent to 1, 1 is 5
What's left is three versus six
2——4
1——5
3——6

How to fill eight numbers 1-8 in the eight vertices of a cube to make the sum of four numbers on six sides of the cube equal

As shown in the figure

RELATED INFORMATIONS

1. The number of six digits is () A. 40B. 60C. 80D. 10
2. How many quadruple digits can 123456 make up
3. How many 4-digit numbers can be formed by 123456 without repetition and divisible by 3?
4. Use 123456 to form a six digit ABCDEF without repetition, so that ABC, BCD, CDE and def are multiples of 4, 5, 6 and 11, respectively
5. Use the six numbers 123456 to form a triangle so that each side is equal to 10
6. In the circle on the right, fill in the numbers that are not equal to each other, so that the sum of three numbers on each line is zero. How do you fill in? ( ) ( ) ( ) ( ) ( ) ( ) ----------------( -49) ( ) ( ) ( ) ( ) ( )
7. Please fill in different rational numbers in the circle as shown in the figure, so that the sum of the three numbers on each line is zero? The top number is - 20
8. Fill in 123456 in o to form a triangle. Every three numbers add up to 10
9. 123456 = 1, fill in + 1, X in the brackets to make the equation hold
10. 123456 is composed of 6 digits without repetition. There are only 2 even numbers adjacent to each other, and 1 cannot be placed at both ends How many are there
11. 123456 is written on the six faces of a cube to determine the number of faces of each number
12. Use a total of 6 numbers from 0 to 5 to form 6 digits larger than 240135. How many are there? I hope to give a detailed answer (using permutation and combination)
13. Permutation problem, master please! Online 0-9 combined into 5 digits, how many? Thank you~~~~~ 0123456789 these ten numbers, combined into five digits, there are repeated count 1, such as 12345 or 54321 or 25314, etc., such as the same count 1, that is to say, do not count according to the arrangement. If such conditions, how many combinations in total? Thank you! Drbtly, how do you calculate your 10080? 252 of desert island 840611 is definitely wrong I'm 2000 myself. Can I give you more answers? Back to 517290352: at the beginning of the question, my condition is that "12345 or 54321 or 25314 and so on are all equal to one, that is to say, they do not need to be calculated according to the arrangement". Although 12345 and 54321 are two five digit numbers, are they all composed of 12345, regardless of the order of arrangement, they can be regarded as one, All count as one~~
14. The permutation and combination are composed of numbers 1.2.3.4.5. How many of the three digits without repetition can be divided by 9
15. The six numbers from 0 to 5 make up four digits, which can be divided by 25. How many such numbers are there without repetition
16. How many of the five numbers are multiples of 4? (permutation and combination) Please explain how to do it
17. In the number 1-33, randomly choose 6 digits so that the sum of 6 is 100. How many choices are there? What is the formula? Is this a permutation?
18. Two similar permutation and combination questions, in 1.2.3.4 these four numbers constitute three digits without repeating numbers, in which the odd number has 2. Take any three digits from the six numbers 0-5 to make up the unrepeated number, of which the even number is Please let me know by permutation,
19. Natural numbers 1, 2, 3 In the order of 123456 910112… If it reaches 2889 digits, the sum of all digits
20. The permutation and combination of four numbers 1234 is composed of: one two three four twelve thirteen fourteen twenty-three twenty-four thirty-four one hundred and twenty-three . How many combinations are there? And how are they calculated? There is no requirement for the order of arrangement