The document contains instructions for solving equations using various numerical methods like bisection, false position, secant, and Newton-Raphson. It lists steps for applying each method to both functions where f(x)=0 and f(x)≠0, as well as systems of equations. Examples are provided for finding the root of functions within intervals like [0,1], [3,4], and [6,7].

1. EJERCICIOS DEL PRIMER CORTE
PROF. MIGUEL MENA
MÉTODO DE BISECCIÓN f(x)=0
1 ( ) ( ) [ ]
2 ( ) ( ) ( ) [ ]
3 ( ) ( ) ( ) [ ]
4 ( ) ( ) ( ) [ ]
5 ( ) ( ) ( ) [ ]
6 ( ) ( ) [ ]
7 ( ) [ ]
8 ( ) ( ) * +
9 ( ) [ ]
( )
10 ( ) (( ) ) [ ]
MÉTODO DE BISECCIÓN f(x)≠0
1 ( ) ( ) [ ]
2 ( ) ( ) ( ) ( ) [ ]
3 ( ) ( ) √ ( ) [ ]
( ( ))
4 ( ) | √( ) | ( ) [ ]
5 ( ) | | √ ( ) ( ) [ ]

2. MÉTODO DE REGLA FALSA f(x)=0
1 ( ) √ ( ) [ ]
2 ( ) [ ]
3 ( ) ( ) [ ]
4 ( ) )[ ] ) [ ] )[ ]
5 ( ) ( ) ( ) [ ]
MÉTODO DE REGLA FALSA f(x)≠0
1 ( ) ( ) [ ]
2 ( ) ( ) ( ) [ ]
3 ( ) ( ) ( ⁄ ) ( ) [ ]
( )
4 ( ) ( ( )) ( ) [ ]
5 ( ) ( ) ( ) ( ) [ ]
MÉTODO DE LA SECANTE
1 ( ) ( ) [ ]
2 ( ) [ ]
( )
3 ( ) [ ]
4 ( ) ( ( )) √ [ ]
5 ( ) ; [0,1],[3, 4], [6, 7]
6 ( ) ( ( )) [ ]
√
7 ( ) ( ) [ ]
8 ( ) ( ( )) [ ]
9 ( ) ( ( )) ( ( )) [ ]
10 ( ) [ ]

3. MÉTODO DE NEWTON-RAPHSON
1 ( ) ( )
2 ( )
3 ( ) ( )
4 ( )
5 ( )
6 ( ) ( )
7 ( ) ( )
8 ( ) ( )
9 ( ) ( )
10 ( )
11 ( )
12 ( ) ( )
13 ( ) ( ) ( )
14 ( ) ( ) ( ( ))
( )
15 ( ) √ ( ) ( )

4. MÉTODO DE NEWTON-RAPHSON PARA SISTEMAS DE ECUACIONES
1
2
3 ( )
4
5