Graphically represent the points of the plane that verify:
a) 3x+4y>12 ^ 3x+4y>0
b) 3x+4y>12 v 3x+4y>0
Lol i know how to do it individually but I do not know what "^" and "v" means.
Name:
Anonymous2009-01-23 18:33
me neither.
Name:
Anonymous2009-01-23 18:37
"^" means "and"
"v" means "or"
So part a is just asking for the overlap (intersection) of the two regions, and b is asking for the union.
Name:
Anonymous2009-01-23 22:58
3 is right. a is asking for the intersection of the two inequalities (the region of the plane which contains points from both inequalities) and b is asking for the union of the two inequalities (the region of the plane which contains points from either inequality)
Name:
Anonymous2009-01-23 23:07
>>4
Wow, way to say the exact same thing as >>3 but in ten times as many words.
Hi folks, Op here with an related question:
I have this data:
A(-1,-6) B(-1,1)
And I need the equation of the AB line, and I try to get it by the "equation of a straight Line from two points":
y-y1=[(y2-y1)%(x2-x1)](x-x1)
So:
y+6=[(1+6)%(-1+1)](x+1)
But (1+6)%(-1+1) is 7/0 and x/0 does not exist.
That's cool because the slope is straight up and it isn't supposed to exist.
But how do I get the full-powered Line Equation from that? I can't multiply things with nothing. LOL