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Hi Bunuel,

Sorry. It's my bad.
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Hi,

Could you please clarify why it is 'B'?

According to 2nd statement. X< or =0 and z < or =0. Therefore, possible values for X={0,-1,-2.....,-10,-13} and same for Z

Given Equation is x+(y^2)+3z

let's say (y^2)=9

Case 1: x=-1,z=-1
(-1)+9+(3*-1)=9+(-4)=5.. i.e >0

Case 2: x=-9,z=-1
(-9)+9+(3*-1)=9+(-12)=-3.. i.e <0

Case 3: x=-3,z=-2
(-3)+9+(3*-2)=9+(-9)=0..

So 2nd statement is insufficient to prove "x+(y^2)+3z >or= 0?"

I can sense that if we put x and z equal to zero then 'x+(y^2)+3z' is greater than zero. According to me, this condition is not satisfied for all x and z values. This question is "must be true" question and not "could be true" question.

Am i missing anything in this?

Thanks-
Yogi
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yogirb8801
Hi,

Could you please clarify why it is 'B'?

According to 2nd statement. X< or =0 and z < or =0. Therefore, possible values for X={0,-1,-2.....,-10,-13} and same for Z

Given Equation is x+(y^2)+3z

let's say (y^2)=9

Case 1: x=-1,z=-1
(-1)+9+(3*-1)=9+(-4)=5.. i.e >0

Case 2: x=-9,z=-1
(-9)+9+(3*-1)=9+(-12)=-3.. i.e <0

Case 3: x=-3,z=-2
(-3)+9+(3*-2)=9+(-9)=0..

So 2nd statement is insufficient to prove "x+(y^2)+3z >or= 0?"

I can sense that if we put x and z equal to zero then 'x+(y^2)+3z' is greater than zero. According to me, this condition is not satisfied for all x and z values. This question is "must be true" question and not "could be true" question.

Am i missing anything in this?

Thanks-
Yogi

Hey Yogi,
2nd statement says x>=0 and z>=0 not the other way round
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oops... ! :S Thanks summer101 :)
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yogirb8801
Hi,

Could you please clarify why it is 'B'?

According to 2nd statement. X< or =0 and z < or =0. Therefore, possible values for X={0,-1,-2.....,-10,-13} and same for Z

Given Equation is x+(y^2)+3z

let's say (y^2)=9

Case 1: x=-1,z=-1
(-1)+9+(3*-1)=9+(-4)=5.. i.e >0

Case 2: x=-9,z=-1
(-9)+9+(3*-1)=9+(-12)=-3.. i.e <0

Case 3: x=-3,z=-2
(-3)+9+(3*-2)=9+(-9)=0..

So 2nd statement is insufficient to prove "x+(y^2)+3z >or= 0?"

I can sense that if we put x and z equal to zero then 'x+(y^2)+3z' is greater than zero. According to me, this condition is not satisfied for all x and z values. This question is "must be true" question and not "could be true" question.

Am i missing anything in this?

Thanks-
Yogi

Merging similar topics.

Proper question: if-x-y-and-z-are-integers-is-x-y-2-3z-108314.html#p858906
Solution: if-x-y-and-z-are-integers-is-x-y-2-3z-108314.html#p858916

Hope it helps.
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