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If F = {x, y}, how many subsets of F are there that do not contain 'y'?
If F = {x, y}, how many subsets of F are there that do not contain 'y'?
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Q1
If F = {x, y}, how many subsets of F are there that do not contain 'y'?
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The subsets of F that do not contain 'y' are {∅, {x}}, totaling 2 subsets.
Questions & Step-by-step Solutions
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Q: If F = {x, y}, how many subsets of F are there that do not contain 'y'?
Solution:
The subsets of F that do not contain 'y' are {∅, {x}}, totaling 2 subsets.
Steps: 5
Show Steps
Step 1: Identify the set F, which is {x, y}.
Step 2: Determine which elements we want to include in our subsets. We want subsets that do not contain 'y'.
Step 3: The only element we can use is 'x' since we are excluding 'y'.
Step 4: List the possible subsets. The empty set (∅) is always a subset, and we can also have the subset that includes 'x', which is {x}.
Step 5: Count the subsets we have listed: ∅ and {x}. This gives us a total of 2 subsets.
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