The standard axioms for defining addition and multiplication are:
a+0=a
a+Sb = S(a+b)
a*0 = 0
a*Sb = a+(a*b).
(Here, Sx means "the number that comes after x")
Multiplication by an integer is the same as repeated addition.
Multiplication is repeated addition.
For addition, 0 and for multiplication, 1.
a multiplication form is repeated addition
The set of integers is closed with respect to multiplication and with respect to addition.
A paddock is a set that satisfies the 4 addition axioms, 4 multiplication axioms and the distributive law of multiplication and addition but instead of 0 not being equal to 1, 0 equals 1. Where 0 is the additive identity and 1 is the multiplicative identity. The only example that comes to mind is the set of just 0 (or 1, which in this case equals 0).
Multiplication by an integer is the same as repeated addition.
Addition, sum would be multiplication.
+ addition - subtraction* multiplication
well, multiplication is related to additon because addition comes from multiplication because in bidmas multiplication comes first then addition that is the main term cause.
multiplication is repeated addition
MULTIPLICATION.!.?
Multiplication is repeated addition.
Well, darling, let's break it down for you. The sum is actually the result of adding two or more numbers together. So, in simpler terms, it's good old-fashioned addition. Multiplication, on the other hand, is when you're combining numbers by repeated addition. So, in conclusion, the sum is definitely addition, no ifs, ands, or buts about it.
addition
For addition, 0 and for multiplication, 1.
A product is multiplication.