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ashkrs
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ashkrs
I simply dont get the answer which theres posted .its from a old thread

Solve for C
|C+3|C|+|C–1||=3

Cases which are possible

C>0 & C-1>0

C= 4/5 and -2/5

C>0 & C-1 <0

C=2/3 & -4/3

C<0 &C-1 <0 ( C-1 will be <0)

C=-2/3 & 4/3

There is not one value of C. Are there any other conditions given in your question?


4/3 is not working :)

|C+3|C|+|C–1||
= |4/3 + 3*|4/3| + |4/3-1||
= |4/3 + 4 + 1/3|
= 4 + 5/3 > 3.
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LM
ashkrs
I simply dont get the answer which theres posted .its from a old thread

Solve for C
|C+3|C|+|C–1||=3

Cases which are possible

C>0 & C-1>0

C= 4/5 and -2/5

C>0 & C-1 <0

C=2/3 & -4/3

C<0 &C-1 <0 ( C-1 will be <0> 3.


Ohh..okay but others are working I guess :wink:
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Fig
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Fig
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ashkrs
I simply dont get the answer which theres posted .its from a old thread

Solve for C
|C+3|C|+|C–1||=3

Cases which are possible

C>0 & C-1>0

C= 4/5 and -2/5

C>0 & C-1 <0

C=2/3 & -4/3

C<0 &C-1 <0 ( C-1 will be <0> 3.

Ohh..okay but others are working I guess :wink:


Sorry :)... I should look at your post better... I read the end only :roll:

4/5 and -2/5 are not too :)

o |C+3|C|+|C–1||
= |4/5 + 3*4/5 + |4/5-1||
= 16/5 + 1/5
= 17/5

o |C+3|C|+|C–1||
= |-2/5 + 3*2/5 + |-2/5-1||
= 4/5 + 7/5
= 11/5
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I had a draw to show in an XY Plane the 2 solutions.

Actually, looking for the solution of the expresion |c+3|c|+|c-1|| = 3 is looking for the points of intersection between y=3 and y=|x+3|x|+|x-1||.
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Fig_abs expression and line y equals 3.gif
Fig_abs expression and line y equals 3.gif [ 3.78 KiB | Viewed 942 times ]

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LM
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I had a draw to show in an XY Plane the 2 solutions.

Actually, looking for the solution of the expresion |c+3|c|+|c-1|| = 3 is looking for the points of intersection between y=3 and y=|x+3|x|+|x-1||.


Aren't we supposed to solve the question in 2 minutes!
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Fig
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Fig
I had a draw to show in an XY Plane the 2 solutions.

Actually, looking for the solution of the expresion |c+3|c|+|c-1|| = 3 is looking for the points of intersection between y=3 and y=|x+3|x|+|x-1||.

Aren't we supposed to solve the question in 2 minutes!


Yes, indeed :)... That question will not arrive like this on the GMAT. It's out of the GMAT scope :)



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