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hi-liter
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Can someone provide me an example of three sets of integers A, B and C such that A[tex]\cup[/tex]B=A[tex]\cup[/tex]C, but B≠C. And also, A[tex]\cap[/tex]B=A[tex]\cap[/tex]C, but B≠C.
Thanks a lot :)
Thanks a lot :)
hi-liter said:Mathman, can you please explain to me how those numbers apply to the statements ?
hi-liter said:Mathman, can you please explain to me how those numbers apply to the statements ?
Sets in science refer to a group or collection of items that share a common characteristic or property.
Sets are used in scientific research to organize and categorize data, make comparisons, and identify patterns or relationships between different elements.
One example of a set in science is the periodic table of elements, which categorizes different elements based on their properties and atomic structure.
Sets can help with understanding complex scientific concepts by breaking them down into smaller, more manageable groups and identifying similarities and differences between these groups.
Yes, sets are commonly used in real-life applications in fields such as biology, chemistry, and physics to classify organisms, chemicals, and physical phenomena, respectively.