Select the statements that are true based on the following given information. D = {x | x is a whole number} E = {x | x is a perfect square < 36} F = {x | x is an even number between 20 and 30} 1.The expression D∩E is {1, 4, 9, 16}. 2.The expression D∩F is {12, 14, 16, 18}. 3.D(EF) is {all whole numbers}. 4.(E∩F) is the empty set. 5.The expression D∩(EF) is 25.
D(EF)? What does that mean?
1. true because they are all perfect squares placing them in E, they are all whole numbers thus allowing them to be a subset of D
2. False neither of the numbers are between 20 and 36
30 typo
3. D\[\cup\](E\[\cup\]F) is {all whole numbers}.
3. True because none of the numbers in sets E and F are all whole thus making their products whole, then whole numbers times whole numbers still gives you whole numbers.
It is 3 then if your terminology means the union of D, E and F
4. False because 25 is in F, and is a perfect square so it can be a subset of E
what about 5
i am wrong about 4 25 is not even 4 is true
5 is also true
I will pay you guys to answer the rest of my question for the next hour
How is 5 true since there is no number in set E that can multiply with a number in set F to get the number 25, therefor making 5 false.
listen to me boys! do the rest of my problems tonight and i will good answer every single answer you have ever posted
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