How Do Sets W, Y, and Z Intersect?

  • MHB
  • Thread starter rcs1
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Thank you for your assistance. In summary, the intersection of sets WUY and Z is 0 < x <= 4, and the intersection of sets W, Y, and Z is 2 < x < 3.
  • #1
rcs1
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W = { x| 0< x < 3}
Y = { x| x > 2 }
Z = { x | 0 <= x < = 4}

then the problems:

1. (WUY) intersects Z =
2. (W intersects Y) intersects Z = do my propose answers below correct sir/mam?
1. 0 < x < = 4
2. 2< x < 3
hope you can help me on this
im using the line number ... but all i see in the intersection that lies in 1 to 2

im a little bit confused on this sir/mam

thank you much.
 
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  • #2
rcs said:
W = { x| 0< x < 3}
Y = { x| x > 2 }
Z = { x | 0 <= x < = 4}

then the problems:

1. (WUY) intersects Z =

2. (W intersects Y) intersects Z = do my propose answers below correct sir/ma'am?

1. 0 < x < = 4 correct

2. 2< x < 3 correct

No further comment
 

FAQ: How Do Sets W, Y, and Z Intersect?

1.

What is the purpose of comparing sets W, Y, and Z?

The purpose of comparing sets W, Y, and Z is to analyze the similarities and differences between the three sets in order to gain a deeper understanding of their properties and relationships. This can help to identify patterns, make predictions, and draw conclusions about the data.

2.

How do you compare sets W, Y, and Z?

There are several ways to compare sets W, Y, and Z. One method is to visually represent the sets using Venn diagrams, which show the overlapping and non-overlapping elements of the sets. Another method is to use mathematical operations such as intersection, union, and complement to find common elements and unique elements between the sets.

3.

What are some possible outcomes of comparing sets W, Y, and Z?

Some possible outcomes of comparing sets W, Y, and Z include identifying similarities and differences between the sets, determining if one set is a subset or superset of another, and discovering any unexpected patterns or relationships among the data.

4.

Why is it important to compare sets W, Y, and Z?

Comparing sets W, Y, and Z is important because it allows for a more thorough analysis of the data and can provide insights that may not be apparent when looking at each set individually. It also helps to organize and categorize information, making it easier to draw conclusions and make predictions.

5.

Can comparing sets W, Y, and Z be applied to real-life situations?

Yes, comparing sets W, Y, and Z can be applied to real-life situations. For example, it can be used in market research to analyze consumer preferences and behaviors, in biology to study genetic traits and relationships between species, and in computer science to compare and analyze different data sets. The applications are endless and can provide valuable insights in various fields.

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