Question

Prove that 1 + 1 is not equal to 0 Prove that 1 + 1 is not equal to 0 @Mathematics

Answer 1

\[\left( ? \right)\]

Answer 2

let me rephrase the question so it is much easier to do

Suppose we interpret the word 'number' to mean either 0 or 1, and + or * to be the operations defined on the two tables below check that the associative law for addition, the existence of an additive identity, the existence of additive inverses, the commutative law of addition, the associative law for multiplication, the existence of a multiplicative identity, the existence of multiplicative inverses, the commutative law of multiplication, and the distributive law (combining multiplication and addition) all still hold, even though 1 + 1 = 0