• ¿Quieres apoyar a nuestro foro haciendo una donación?, entra aquí.

Fotos para decir Conchetumadre 2015/2016

Estado
No está abierto para más respuestas.
10, siguiendo la regla PAPOMUDAS de matemática básica.
PAPOMUDAS = PAréntecis, Potencias, MUltiplicación, División, Adición, Sustracción.

http://data:image/jpeg;base64,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
http://data:image/jpeg;base64,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

Tonto conchetumadre, eso cuenta cuando hay una puta operación dentro del paréntesis.

Reescribe la wea añadiendo el signo de multiplicación que falta:

6^2 / 2 x (3) + 4

Qué chucha hay dentro del paréntesis, ni una operación, solo un número.
6^2 / 2 x (3) + 4 = 6^2 / 2 x 3 + 4 = 58

Más de 10 weones agradenciéndole al weón más encima :nonono:


Antitintolio:

MkwgQVP.jpg
 
Última edición:
Estado
No está abierto para más respuestas.
Volver
Arriba