If sets A and B are defined asA - x-y-y - ex- x - RB - x-y-y - x- x - R- then

Draw nbsp;graphs in the same coordinate plane and observe no.of common points. nbsp; As we can see from the graph, there are 0 intersection points. Hence, A ...

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Byju's Answer

Standard XIII

Mathematics

Intersection of Sets

If sets A and...

Question

If sets A and B are defined as

A = ${(x, y) : y$ = $e^{x}, x \in R}$

B = ${(x, y) : y$ = $x, x \in R}$ , then

B $\subset$ A

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A $\subset$ B

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$A \cap B$ = $ϕ$

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$A \cup B - A$

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Solution

The correct option is C
$A \cap B$ = $ϕ$

Draw graphs in the same coordinate plane and observe no.of common points.
As we can see from the graph, there are 0 intersection points.
Hence, $A \cap B = ϕ$

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If sets A and B are defined as A = {(x,y):y = ex,x∈R} B = {(x,y):y = x,x∈R}, then

The correct option is C A∩B = ϕ Draw graphs in the same coordinate plane and observe no.of common points. As we can see from the graph, there are 0 intersection points. Hence, A∩B=ϕ

If sets A and B are defined as

A = ${(x, y) : y$ = $e^{x}, x \in R}$

B = ${(x, y) : y$ = $x, x \in R}$ , then

The correct option is C
$A \cap B$ = $ϕ$

Draw graphs in the same coordinate plane and observe no.of common points.
As we can see from the graph, there are 0 intersection points.
Hence, $A \cap B = ϕ$