Determine the location of the point (x,y,z) so that the condition(s) is (are) satisfied. xyz 0

Question

Determine the location of the point (x,y,z) so that the condition(s) is (are) satisfied. xyz > 0

amistre64 · Answer

theres only one point?

amistre64 · Answer

x>0
y>0
z>=

amistre64 · Answer

z>0  laptop keyboard has issues lol

anonymous · Answer

only one point

amistre64 · Answer

1,1,1 is one point

anonymous · Answer

1,1,1 is one point

amistre64 · Answer

5,-3,-10 is another

anonymous · Answer

5,-3,-10 is another

anonymous · Answer

A medal.

amistre64 · Answer

as long as there are at least 2 negatives; and no zeros; your good

anonymous · Answer

As long as there are at least 2 negatives; and no zeros; your good

anonymous · Answer

ok, and xyz >0, and not one point but region.

anonymous · Answer

yes

anonymous · Answer

A medal

amistre64 · Answer

the region eh... how should we define it?

anonymous · Answer

i mean xyz < 0

anonymous · Answer

the region eh... how should we define it?

anonymous · Answer

to the right of xy plane, to the left of xz plane

anonymous · Answer

Looks like the whole of the first and third quadrants, except for the point (0,0,0)

amistre64 · Answer

it aint quadrants; its octants in R^3

myininaya · Answer

case 1: x,y>0 and z<0 case 2: x,z>0 and y<0 case 3: y,z>0 and x<0

anonymous · Answer

why the whole octants and not half?

anonymous · Answer

I think he means half, deending on how he sees octants

amistre64 · Answer

case4: x,y,z <0

myininaya · Answer

lol ok showoff!

amistre64 · Answer

lol

myininaya · Answer

that should be all the cases now

anonymous · Answer

The answer is, to the right of the xz plane and behind the yz plane or to the left of the xz plane and in front of the yz plane. I don't understand. Can you help me?

amistre64 · Answer

that only makes sense if you position the axis as whaat, left handed?

anonymous · Answer

z points up and x to the left

amistre64 · Answer

thats right handed orientation then :)

amistre64 · Answer

the x,y 'plane' excludes z ; and the rest in similar fashions

anonymous · Answer

should I say infront of the xz plane when I mean the xz plane facing towards positive x?

anonymous · Answer

excuse me, facing towards positive y