Find the intersection of E - x - x - I- x 0

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Standard XII

Mathematics

Intersection

Find the inte...

Question

Find the intersection of $E = {x | x \in I, x < 0}, F = {y | y \in I, y > 0}$

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Solution

As SET E contains Integers less than 0, and set Y contains integers, more than 0... there will be no common element between them.
Hence, $E \cap F = ϕ$

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Find the intersection of E={x|x∈I,x<0},F={y|y∈I,y>0}

As SET E contains Integers less than 0, and set Y contains integers, more than 0... there will be no common element between them. Hence, E∩F=ϕ

Find the intersection of $E = {x | x \in I, x < 0}, F = {y | y \in I, y > 0}$

As SET E contains Integers less than 0, and set Y contains integers, more than 0... there will be no common element between them.
Hence, $E \cap F = ϕ$