Icon Search games
Icon New game New game
edit icon

Share game

Fill in the Blanks
Fill in the Blanks

Teorema de Descartes

QR code
<iframe allow="fullscreen; autoplay; allow-top-navigation-by-user-activation" allowfullscreen width="795" height="690" frameborder="0" src="https://www.educaplay.com/game/5955907-teorema_de_descartes.html"></iframe>
Google Classroom G. Classroom Microsoft Teams M. Teams
Use these credentials to integrate the game into an LMS compatible with LTI 1.1 such as Canvas, Moodle, or Blackboard. This way, the scores will be automatically saved into the platform’s gradebook.
Download icon Download
Download the game as a Scorm, HTML, or PDF file.
Download SCORM 1.2 Download SCORM 2004 Download HTML
Facebook X
You have exceeded the maximum number of games you can integrate into Google Classroom with your current Plan.
To integrate as many games as you want in Google Classroom, you need an Academic Plan or a Commercial Plan.
Get Academic Plan
You have exceeded the maximum number of games you can integrate into Microsoft Teams with your current Plan.
To integrate as many games as you want in Microsoft Teams, you need an Academic Plan or a Commercial Plan.
Get Academic Plan
Downloading games is an exclusive feature for users with an Academic Plan or a Commercial Plan.
Get your Academic Plan or your Commercial Plan now and start integrating your games into your LMS, website or blog..
Get Academic Plan
If you wish, you can download a demo game here and test its integration:

Teorema de Descartes

Fill in the Blanks

(1)
Demostración del teorema

Download the paper version to play

Edit icon Duplicate
Create challenge icon Create challenge
About Fill in the Blanks
5º - Bachillerato
descartes
 Recommended age: 16 years old
24 times made

Created by

Luciana Castillo
Luciana Castillo
Uruguay

Top 10 results

  1. 1
    Luciana Castillo
    Luciana Castillo
    01:44
    time
    100
    score
  2. 2
    Maria Noel Imer
    Maria Noel Imer
    02:23
    time
    100
    score
  3. 3
    Fernando Martínez
    Fernando Martínez
    02:49
    time
    3
    score
Do you want to stay in the Top 10 of this game?
Log in
to identify yourself.
Make your own free game from our game creator
Make fill in the blanks
Compete against your friends to see who gets the best score in this game
Make challenge

Top Games

  1. time
    score
  1. time
    score
time
score
time
score
You have exceeded the maximum number of games you can print with your current Plan.
To print as many games as you want, you need an Academic Plan or a Commercial Plan.
Get Academic Plan

Print your game

 
game-icon

Fill in the Blanks

Teorema de DescartesOnline version

Demostración del teorema

by Luciana Castillo
1

0 0 R x a R divisible nulo 0 a divisible 0 a 0 raíz a raíz 0 x a 0 R 0 R 0 a

TEOREMA DE DESCARTES
Directo

Hipótesis : P ( x ) es divisible entre ( x - a )

Tesis : a es raíz de P ( x )

Demostración :
Por hipótesis P ( x ) es entre ( x - a ) , entonces el resto de la división es igual al polinomio .
Luego , por la condición de división tenemos que P ( x ) = ( - ) Q ( x ) + R ( x ) .
Como R ( x ) = entonces P ( x ) = ( x - a ) Q ( x ) +
Además si evaluamos P ( a ) tenemos que P ( a ) = ( - a ) Q ( a ) , entonces P ( a ) = . Q ( a ) que es igual a P ( a ) =
Si P ( a ) = decimos que a es de P ( x ) .


Recíproco

Hipótesis : a es raíz de P ( x )

Tesis : P ( x ) es divisible entre ( x - a )

Demostración :
Por hipótesis a es de P ( x ) , entonces P ( a ) =
Luego , por la condición de división tenemos que P ( x ) = ( x - a ) Q ( x ) + ( ) .
Si evaluamos P ( a ) tenemos que P ( a ) = ( - a ) Q ( a ) + R ( a ) , entonces P ( a ) = . Q ( a ) + R ( a ) que es igual a P ( a ) = ( )
En conclusión tenemos que : P ( a ) = ( ) y P ( a ) =
Entonces 0 = ( )
Si R ( a ) = esto quiere decir que P ( x ) es entre ( x - a ) .

 
educaplay suscripción