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Is Subtracting integers communatuve Why?
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
If some numbers are integers and some integers are prime then all numbers are definitely prime is this a true statement?
No.
What is proof by induction?
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.
Is this statement true or falseCongruent triangles are always similar?
true
Why Is their always an integer between two integers?
There is no reason to give, because that's not a true statement. Examples: There is no integer between 4 and 5, or between 27 and 28, or between 792 and 793.
The product of two integers is positive. when is this statement true?
This statement is true when the two integers are positive, or when the two integers are negative.
Are some rational numbers integers?
That's a true statement. Another true statement is: All integers are rational numbers.
What statement is TRUE about 16 and 212?
They are integers.
Is Subtracting integers communatuve Why?
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
If some Numbers are Integers and some Integers are Prime then all Numbers are definitely Prime This statement is true or false?
The statement is false.
If some numbers are integers and some integers are prime then all numbers are definitely prime is this a true statement?
No.
What is a true statement that combines a true conditional statement and its true converse?
always true
What is a true statement that combines a true conditional statement and is its true converse?
always true
What is proof by induction?
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.
Is the lowest common factor of any two positive integers always 1?
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.
Is the converse of a true if-then statement always true?
No.
an integer is always a rational number, but a rational number is not always an integer. Provide an example to show that this statement is true?
Integers are counting numbers or include them. 1/2 is a rational number that is not a couinting number.
