New game
Download
Get Academic Plan
Share game
Integrate it into your platform

You can integrate the game into an LMS compatible with LTI 1.1 or LTI 1.3 such as Canvas, Moodle, or Blackboard. This way, the scores will be automatically saved into the platform’s gradebook.
Download
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.

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.

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.

If you wish, you can download a demo game here and test its integration:

Desafío de Funciones e Inversas

Yes or No

Played 0

About this activity

Afirmaciones rápidas sobre funciones y relaciones.

Created by

Chile

Download the paper version to play

Make your own free game from our game creator
Compete against your friends to see who gets the best score in this game

Top Games

%
Anonymous
Anonymous
%
%
%
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.

Print your game
Desafío de Funciones e Inversas
 

Desafío de Funciones e InversasOnline version

Afirmaciones rápidas sobre funciones y relaciones.

by Adriana Eugenia Zamora Mendez
1

Una función es sobreyectiva si cada elemento del codominio tiene preimagen.

2

Una función es una relación en la que a cada elemento del dominio le corresponde exactamente una imagen.

3

La inversa de una función biyectiva existe y es también una función.

4

Toda función inyectiva es también sobreyectiva.

5

La existencia de una inversa garantiza que la función es inyectiva.

6

Una relación puede ser una función incluso si a un dominio se le asignan dos imágenes distintas.

7

La inversa de una función existe para cualquier función, incluso si no es bijectiva.

Are you sure you want to leave the page?

If you leave the page, you will lose your game progress.