Math, asked by Krishnanandankumar, 1 year ago

the maximum value of 23 minus modulus 2 x+3 modulus is

Answers

Answered by QGP
2
Hey There,

Here, We have to find the maximum value of:  
23-\mid 2x+3 \mid


One thing is clear that, if we want the maximum value, we will have to find the minimum value of \mid 2x+3 \mid 
Minimum value of anything inside Modulus is ZERO. Here, 
\mid 2x+3 \mid = 0 \textrm{ at } x=-\frac{3}{2}  

Thus, maximum value would be: 

MaxValue = 23 - \mid 2x+3 \mid_{min} \\ \\ \implies MaxValue = 23-0 \\ \\ \implies\boxed{MaxValue=23}

Hope it helps
Purva
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Answered by Anonymous
1445

 \huge  \red \bigstar \:\sf \color{blue}Solution \:

 \sf \: 23 \: |2 x  + 3|


 \sf \: Maximum \: value \: of \: 23 -|2 x  + 3 |


 \sf \: will \: be \: when \: |2x + 3| \: is \: minimum

  \sf \therefore Minimum  \: value \:  of \:  modulus = 0<br />

 \sf  \: for \: minimum \: value \: |2x + 3| = 0

 \sf \: 23 - |2x + 3| = 23 - 0 = 23
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