With two circles you can get 8 and ∞.
A Venn diagram for numbers divisible by both 4 and 5 would have two overlapping circles. One circle would represent numbers divisible by 4, while the other circle would represent numbers divisible by 5. The overlapping region where the two circles intersect would represent numbers divisible by both 4 and 5. This intersection would include numbers that are multiples of both 4 and 5, such as 20, 40, 60, and so on.
To provide an accurate answer, I would need more context about the specific circles or categories you are referring to. If you could clarify the two circles or the themes they represent, I could suggest an appropriate phrase that fits in the middle.
The only two numbers that represent a binary digit are 0 and 1
A picture with two circles overlapping can represent concurrent powers. Picture a red circle and a blue circle overlapping; the purple section represents concurrent powers.
Pick three numbers. If the square of the largest number is equal to the sum of the squares of the other two, then the three numbers could represent the sides of a right triangle.
These are the numbers which cannot be expressed as ratios of two integers.
To represent the contrapositive of the statement "If it is not a polygon, then it is not a triangle," you would first rephrase it as "If it is a triangle, then it is a polygon." In a diagram, you could use two overlapping circles: one labeled "Triangles" and the other "Polygons." The area where the circles overlap represents objects that are both triangles and polygons, visually demonstrating the relationship between the two categories.
28X6
The quotient of two rational numbers.
The two numbers could be any of the numbers that you add to get to fourteen.
A point.
the two numbers in the circles add up to the number in the square box!