Well the subtraction of integers is not a comunative because it's not a property it can't be true it's a algebraic equation
No.
Mathematical induction is just a way of proving a statement to be true for all positive integers: prove the statement to be true about 1; then assume it to be true for a generic integer x, and prove it to be true for x + 1; it therefore must be true for all positive integers.
Adding and subtracting integers is a specific case of adding and subtracting rational numbers, as integers can be expressed as rational numbers with a denominator of 1. The fundamental rules for adding and subtracting integers—such as combining like signs and using the number line—apply similarly to other rational numbers, which can include fractions and decimals. The operations are governed by the same principles of arithmetic, ensuring that the properties of addition and subtraction, such as commutativity and associativity, hold true across both integers and broader rational numbers. Thus, mastering integer operations provides a solid foundation for working with all rational numbers.
true
This statement is true when the two integers are positive, or when the two integers are negative.
That's a true statement. Another true statement is: All integers are rational numbers.
They are integers.
Well the subtraction of integers is not a comunative because it's not a property it can't be true it's a algebraic equation
The statement is false.
No.
always true
always true
Mathematical induction is just a way of proving a statement to be true for all positive integers: prove the statement to be true about 1; then assume it to be true for a generic integer x, and prove it to be true for x + 1; it therefore must be true for all positive integers.
This statement is true because 1 is a factor of any 2 positive integers and so is always a common factor and since it is the smallest or lowest positive integer, it is always the lowest common factor.
No.
Integers are counting numbers or include them. 1/2 is a rational number that is not a couinting number.