[" 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 "]

If the 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

if set A and B are defined as A={(x,y):y=e^(x),x in R} B={(x,y):y=x,x in R }. then

Let A={(x,y)//y=e^(x),x in R},B={(x,y)//y=e^(-x),x in R} , then

IF sets A and B are defined as A={(x,y):y-(1)/(x),0ne x in R} B= {(x,y):y=-x,x in R}, then

A ={(x,y):y:y=e^(x), x in R},B ={(x,y):y=e^(-x),x in R} then

If the sets A and B are defined are defined as A={(x,y):y=e^(x),x in R},B={(x,y):y=x,x in R} then

If the sets A and B are defined are defined as A={(x,y):y=e^x, x in R},B={(x,y):y=x, x in R} then

If the sets A and B are defined are defined as A={(x,y):y=e^x, x in R},B={(x,y):y=x, x in R} then

If the sets A and B are defined are defined as A={(x,y):y=e^x, x in R},B={(x,y):y=x, x in R} then a. B sub A b. A sub B c. A nn B = phi d. A uu B