If by "opposite" you mean "additive inverse", then yes.
true
Yes
True - but the statement is also true for all prime numbers, so is not a particularly useful statement.
Yes, contrapositives are always true, as long as the original statement stood true.
The statement is true.
Rational numbers can be expressed as fractions whereas irrational numbers can't be expressed as fractions
always true
always true
In order to determine if this is an inverse, you need to share the original conditional statement. With a conditional statement, you have if p, then q. The inverse of such statement is if not p then not q. Conditional statement If you like math, then you like science. Inverse If you do not like math, then you do not like science. If the conditional statement is true, the inverse is not always true (which is why it is not used in proofs). For example: Conditional Statement If two numbers are odd, then their sum is even (always true) Inverse If two numbers are not odd, then their sum is not even (never true)
That's a true statement. Another true statement is: All integers are rational numbers.
No.
If by "opposite" you mean "additive inverse", then yes.
False. The statement is not true if either of the numbers is 0 or negative.
No. The statement is wrong. It does not hold water.
Sometimes true. The LCM of 4 and 9 is 36. The LCM of 4 and 8 is 8.
Sometimes true. (when the numbers are mutually prime) e.g. it's true for 5 and 7, 8 and 3. But it's not true when they have a factor in common e.g. 6 and 8, or 15 and 20.