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sonalisapal (2)

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modulus of sinx=modulus of x - k  for wht range of k this will have no real solution?
    

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Admin (1118)

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Dear Sonali,
 
We onticed that this query has been there for a long time and hasn't been answered yet. We willt ry to get it covered as soon as possible.
 
thanks for your patience.
 
~forum administrator

God is real, unless declared as Integer!!


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gopi_mith (111)

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|sinx| = |x-k|
since for non real values of the output
1<|sinx| < infinity
as the output of mod function is always positive or 0
so, 1<|x-k| case 1: if x>k
solving mod:
1 x+1
hope it is correct. pls.feel free to say if it is wrong

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gopi_mith (111)

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sinx| = |x-k|
since for non real values of the output
1<|sinx| < infinity
as the output of mod function is always positive or 0
so, 1<|x-k|< infinity
case 1: if x>k
solving mod:
1 or x-1

BE THE CHANGE WHICH YOU WANT TO SEE IN THE WORLD......-M.K.GANDHI(THE ONLY HUMAN IN THIS WORLD)
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rahul.a (36)

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|sinx| = |x-k|

so this will have non real solutions only when

|sinx|  > 1

implies   |x-k| > 1

case 1

x - k >1
k < ( x - 1 )

Case 2

k - x > 1
k > ( x +1 )

so for
( x - 1 ) > k > ( x +1 ) the abolve equation will have non real solutions

cheres


Rahul A
-- If you thing you can, you can. If you think you can't, you're right !! --
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cvramana (661)

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If | sin x | = | x - k| , then as 0 £ | sin x | £ 1, we have
0 £ | x - k| £ 1. 
To have no real solution  
If k £ x
x - k ³ 1,       then          K £ x - 1;
If k ³ x
K - x ³ 1,       then          k ³ x + 1;
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sonalisapal (2)

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the modulus is on x and not on k
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gopi_mith (111)

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|sinx| = |x|-k Right???
For non-real solution,
|sinx| belongs to (1,infinity)
so 1< |x|-k < infinity
case1:
x is positive
1 1-x<-k x-1>k so, k
case 2:
x is negative
so,
1<-x-k 1+x<-k -1-x>k so, k<-(x+1)

the final answer is obtained by combining cases 1 & 2

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