A mouse is a mammal, but it us not a monkey.
It's a counterexample.
To be true a Conjecture must be true for all cases.
if the qoutient of two numbers is positive, then both numbers must be a rectangle.
You are an Idiot dude. there is no such value
Every four sided figure is a quadrilateral which includes a parallelogram.
Yes.
It's a counterexample.
To show that a conjecture is false, one must provide a counterexample—an instance or case where the conjecture does not hold true. This counterexample must be specific and clearly demonstrate that the conjecture fails under certain conditions. Additionally, it's important to ensure that the counterexample is within the scope of the conjecture's claims to effectively disprove it.
To be true a Conjecture must be true for all cases.
if the qoutient of two numbers is positive, then both numbers must be a rectangle.
No, a theorem cannot have a counterexample, as a theorem is a statement that has been proven to be true under a specific set of conditions. A counterexample, on the other hand, demonstrates that a statement or conjecture is false by providing an instance where the statement does not hold. If a counterexample exists, the statement is not a theorem.
You are an Idiot dude. there is no such value
A counterexample to the conjecture is when three parallel lines lie in the same plane. In this case, none of the lines intersect at any point, demonstrating that it is possible for three lines in the same plane to not intersect at all. Therefore, the conjecture is proven false.
4 is divisible by 2 but not by 6
Select one: a. False; the angles may be supplementary. b. True c. False; one angle may be in the interior of the other. d. False; the angles may be adjacent.
Every four sided figure is a quadrilateral which includes a parallelogram.
To disprove the conjecture that two lines in a plane always intersect at exactly one point, only one counterexample is needed. A single example of two lines that do not intersect, such as two parallel lines, is sufficient to show that the conjecture is false. Therefore, one counterexample is enough to invalidate the claim.