Graph Remainders: See 1-200 Divided by 1-9

  • Thread starter willr12
  • Start date
  • Tags
    Graph
In summary, the purpose of the "Graph Remainders: See 1-200 Divided by 1-9" is to visually display the remainders of numbers 1-200 when divided by numbers 1-9. This graph can be helpful in understanding remainders by showing patterns and relationships between numbers and their remainders, as well as identifying any repeating or cyclical patterns. It also provides insight into the divisibility rules for numbers 1-9 and how remainders are affected by the divisor and the dividend. However, its limitations include only representing numbers 1-200 divided by 1-9 and not all possible remainders for these numbers. This graph can be applied in real-world situations, such as solving division
  • #1
willr12
17
2
Check out this graph of remainders of numbers 1-200 when divided by numbers 1-9 and let me know what you think.
 

Attachments

  • image.jpg
    image.jpg
    37.8 KB · Views: 425
Mathematics news on Phys.org
  • #2
n and n+1 are always coprime, so every connection will be made (actually, it would be sufficient to look at the first 10*11=110 numbers).
Looks funny, but nothing deeper behind it.

It might look better if you make it more symmetric.
 

What is the purpose of "Graph Remainders: See 1-200 Divided by 1-9"?

The purpose of this graph is to visually represent the remainders of numbers 1-200 when divided by numbers 1-9.

How can this graph be helpful in understanding remainders?

This graph can be helpful in understanding remainders by showing the patterns and relationships between the numbers being divided and their corresponding remainders. It can also help in identifying any repeating or cyclical patterns.

What can we learn from this graph?

This graph can provide insight into the divisibility rules for numbers 1-9. It also helps in understanding how remainders are affected by the divisor and the dividend.

Are there any limitations to this graph?

Yes, this graph only shows the remainders for numbers 1-200 divided by numbers 1-9. It does not provide a comprehensive representation for all possible remainders when dividing by these numbers.

How can we use this graph in real-world situations?

This graph can be useful in solving real-world problems that involve division and remainders, such as distributing items equally among a certain number of people or calculating the number of items needed to fill a certain number of containers. It can also be used in cryptography and number theory.

Similar threads

B Intermediate Value Theorem and Synthetic Division
    • General Math
Replies
4
Views
1K
MHB What is the remainder when m+n is divided by 1000 in a trigonometric challenge?
    • General Math
Replies
2
Views
899
MHB Divisibility of (1!+2!+3!+...+100!)^2 by 5
    • General Math
Replies
1
Views
765
I Needing Direction: Showing Progress Over Time with Small Numbers
    • General Math
Replies
17
Views
991
B Squaring finite decimals of 2/3 and 1/3 - growing patterns
    • General Math
Replies
1
Views
759
I The number of intersection graphs of ##n## convex sets in the plane
    • General Math
Replies
2
Views
693
Divisibility and Remainder
    • Precalculus Mathematics Homework Help
Replies
7
Views
609
MHB Finding Solutions for $(1+sin^42\theta) = 17(1+sin2\theta)^4$ in $[0,2\pi ]$
    • General Math
Replies
1
Views
667
MHB Find Remainder When Divided by 19
    • General Math
Replies
2
Views
2K
MHB Can we use this method to efficiently check if $N$ is composite?
    • General Math
Replies
29
Views
5K

Hot Threads

Recent Insights

Back
Top