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17<7p+3<38

Guest Aug 10, 2017

Best Answer 

 #1
avatar+2266 
+1

This compound inequality is solved in a similar fashion as normal inequalities:

 

\(17<7p+3<38\)First step is to subtract 3 on all sides.
\(14<7p<35\)Divide by 7 on all sides of the compound inequality.
\(2 < p < 5\)You're done!
  
  
  
  
  
  
  

 

The solutions, if you are wondering, is any value for that satisfies its current restraints of 2 < p < 5. 

TheXSquaredFactor  Aug 10, 2017
edited by TheXSquaredFactor  Aug 10, 2017
edited by TheXSquaredFactor  Aug 10, 2017
 #1
avatar+2266 
+1
Best Answer

This compound inequality is solved in a similar fashion as normal inequalities:

 

\(17<7p+3<38\)First step is to subtract 3 on all sides.
\(14<7p<35\)Divide by 7 on all sides of the compound inequality.
\(2 < p < 5\)You're done!
  
  
  
  
  
  
  

 

The solutions, if you are wondering, is any value for that satisfies its current restraints of 2 < p < 5. 

TheXSquaredFactor  Aug 10, 2017
edited by TheXSquaredFactor  Aug 10, 2017
edited by TheXSquaredFactor  Aug 10, 2017

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