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my actual problem is to let B be a subset of the set U and prove
P(B[tex]^{C}_{U}[/tex]) [tex]\neq[/tex] (P(B))[tex]^{C}_{P(U)}[/tex]
but I am confused on the scripts and not quite sure what they are wanting me to do
i have Let B [tex]\subseteq[/tex] U where B = {b} and U = {B}
I know P(B) = {empty set, {b}} and P(U) = {empty set, {B}}
i know superscript c means compliment, but i don't know what the subscript u means. Is it similar to an index?
am i suposed to assume that U means universal. i just don't know the next thought that i need.
P(B[tex]^{C}_{U}[/tex]) [tex]\neq[/tex] (P(B))[tex]^{C}_{P(U)}[/tex]
but I am confused on the scripts and not quite sure what they are wanting me to do
i have Let B [tex]\subseteq[/tex] U where B = {b} and U = {B}
I know P(B) = {empty set, {b}} and P(U) = {empty set, {B}}
i know superscript c means compliment, but i don't know what the subscript u means. Is it similar to an index?
am i suposed to assume that U means universal. i just don't know the next thought that i need.