ผลต่างระหว่างรุ่นของ "01204211/activity8 polynomials and graph theory 1"
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Jittat (คุย | มีส่วนร่วม) |
Jittat (คุย | มีส่วนร่วม) |
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| แถว 7: | แถว 7: | ||
For this set of activities, we shall work modulo 11. | For this set of activities, we shall work modulo 11. | ||
| − | We will use your student ID as a data. For <math>i= | + | We will use your student ID as a data. For <math>i=0,...,9</math>, let <math>a_i</math> denote the <math>i</math>-th digit (counting from the lest, starting at 0) of your student ID. For example if your student ID is 5755543210, <math>a_0=0</math>, <math>a_2=2</math>, <math>a_9=5</math>, <math>a_8=7</math> |
| − | '''A.1-1''' | + | '''A.1-1''' We shall use your last 4 digits: <math>a_0,a_1,a_2,a_3</math>. Find a polynomial <math>f</math> of degree 3 such that <math>f(i)=a_i</math> for <math>i=0,\ldots,3</math> |
=== Graph theory 1 === | === Graph theory 1 === | ||
== Homework == | == Homework == | ||
รุ่นแก้ไขเมื่อ 01:35, 26 พฤศจิกายน 2558
- This is part of 01204211-58.
In-class activities
Polynomials
For this set of activities, we shall work modulo 11.
We will use your student ID as a data. For , let denote the -th digit (counting from the lest, starting at 0) of your student ID. For example if your student ID is 5755543210, , , ,
A.1-1 We shall use your last 4 digits: . Find a polynomial of degree 3 such that for
