Which of the following is a solution of y > |x| - 6? (-5, 1) (-1, -5) (5, -1) b
A
umumum
me?
show your solutions or I'll have you banned for giving out answers
or him
me or him...im scared now
i got b when i worked it ut i was just asking if it was correct
All the same... how DID you get b?
1-6 =-5 rite ????
is the answer given wrong????
thats what my calc
no one is allowed to give out answers @vivek4607 coocoobird
@vivek4607 no giving away answers, like nin stated
... it would be useful to point out that you, @dirtydan667 , are not currently dealing with an equation, but rather, an inequality, and a STRICT inequality, at that (>, not \(\ge\))
it would be x-6<y, and -6-x>y (i think :P)
um um um um um um um um im scured
@nincompoop ...dude...she just asked for the solution...not for the how solution comes....better read the question first....:)
who she
Solution = Answer... and...
ohk...thanx for reminding me...:)
wait im confused what is the awnsere
@dirtydan667 Listen up... to know if a point is a solution of an equation (or an inequality) just plug everything in and see if it all checks out. Here's an example... try the point \((\color{red}3,\color{blue}6) \) \[\Large \color{blue}y > |\color{red}x|- 6\]Plug in... \[\Large \color{blue}6 > |\color{red}3| - 6\] Simplify... \[\Large 6 > -3\] Which is true... so, the point \((\color{red}3,\color{blue}6) \) IS a solution. Now try with your actual choices.
y > |x| - 6 y+6>|X| y+6=x OR y+6=-x y+6=x or -y-6=x by putting all the values of x and y given u can find out ur answer
so A ?
u can check it....:)
so B? or maybe even C? Test it.
try to SOLVE it
you don't want to be banned for soliciting answers now
so it is a 1>-1
Where did that come from? D:
i enterd the points from A
Show.
kk one sec
eyes are unto you, coocoobird, you better show your solution or just close this post and move on
um ok first i enterd the points in a then did the || then i got 1>-1
whats so hard to beileve
eh? that's not a solution :) if you've read terenz' example, then you would do the same format for your solution. c'mon, man, you can do this…. this question is beneath your ability
no its not the soultuion but it means a is correct
I wouldn't know until you start plugging in values
No @vivek, y+6>|X| is NOT equivalent to y+6=x OR y+6=-x An abs value inequality does not become a compound equality. think about what is means that: y+6>|X| It means that the DISTANCE of X from 0 is less than y+6. Therefore: -(y+6)<x<(y+6) or as two separate inequalities you have: -y-6<x and x<y+6 Now if you didn't simply have points to check, you would solve each, and take the INTERSECTION as your solution set. This can be illustrated graphically by graphing the 2 lines in the x-y plane and shading in the area where all the points make both inequalities true.
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