U E D R , A S I H C RSS

새싹교실/2012/앞부분만본반



1.

3/173/183/20

2.

Linear Algebra and C programming

2.1. 1 - 3/17(Linear Algebra)

Linear Algebra
1 Linear Equations in Linear Algebra
Linear Equations Matrices 교,
Linear System -> Linear Equation
variable,coefficient,constant .

Linear System

A L.S has either
1. No solution
2. exactly one solution
3. infinitely many solution


1 ->
2 ->
3 ->
.

1 -> inconsistent
2 -> consistent

) A L.S is consistent <-> A L.S has a solution
(exactly one solution 기 -> Only )

2.2. 1 - 3/18(Linear Algebra)

Linear System 과 Matrix equation .

L.S <-> matrix equation
Ax=b A : coefficient matrix (계 ) -> mxn -> : m : n

ex) let Ax=b with A: 4x5 matrix -> L.S : 4개 , 5개

*elimination()
-> matrix equation 거기 augmented matrix

Elementary Equation Operations(E.E.O)(L.S and Ax=b) Elementary Row Operations(E.R.O)(A b) 교, .

Elementary Equation Operations(E.E.O)
1. .
2. .
3. k(k≠0) .

Elementary Row Operations(E.R.O)
1. (kRi, k≠0)
2. (Ri<->Rj)
3. K .(k×Ri + Rj -> new Rj)

E.R.O reversible inverse E.R.O .
E.R.Oinverse E.R.O
kRi, k≠0(1/k)Ri, k≠0
Ri<->RjRi<->Rj
k×Ri + Rj(-k)×Ri + Rj

E.R.O 고 , 그 .그 .

2.3. 1 - 3/18(C programming)

1. C
2. C
3. Hello World!
4.
5. printf

2->
#include <stdio.h>

int main(void)
{
   printf("Hello world! \n");
   return 0;
}

3 -> 1. .



2. , , 그 .(\n )
5->
#include<stdio.h>

int main(void)
{
   printf("Hello Everybody \n");
   printf("%d\n", 1234);
   printf("%d %d\n", 10, 20);
   return 0;
}


#include <stdio.h>

int main(void)
{
   printf("My age: %d \n", 20);
   printf("%d is my level \n", 100);
   printf("Today\nmorning\neverybody\n");
}

1 결과 . (25, 345, 9393) %d .
____ .
25 .
345 - 9393.

2 결과 . %d .
7x8 = 56
3x2 = 6

2.4.


  • 기 공, .
    12
    A system of linear equation is said to be consistent if it has either one solution or infinitely many solutions; a system is inconsistent if it has no solution.



    ) A L.S is consistent <-> A L.S has a solution
    (exactly one solution 기 -> Only )
    .
    system infinitely many solutions consistent ? 궁금 .-

2.5.

infinitely many solutions consistent.

A L.S has a solution a exactly one solution
.




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