Use the given information to determine the possible quadrants in which the point (x,y) must lie. xy>0
both positive right and up both negative left and down
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what do you mean both negative or positive?
it asks if \(xy>0\) right?
the only way for the product of two numbers to be positive is if a) they are both positive or b) they are both negative
yep and xy<0 and x/y<0 and x/y>0
ok so your looking at the x and y for the positive and negative?
you lost me
the question states that the product of the two numbers is positive that means they could both be positive, like \(2\times 3=6\) or they could both be negative, like \((-2)\times(-3)=6\)
ok i get that
if one is negative and the other positive, then when you multiply them you will get a negative number
and the question has part a,b,c,and d xy>0 is part A, then there is xy<0 and x/y<0 and x/y>0
ok did you get that if \(xy>0\) then there are two choices ?
yah sorry i just got it, took me a while!
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