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Mathematics Paper Presentation Conditions For Consistency for a Given Pair Of Linear Equation
What does Linear Equation in Two Variable Consists Of ? ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Unique Solution ,[object Object]
Unique Solution ,[object Object],[object Object],[object Object]
 
A (3,1) B (2,-1) C (3,0) D (4,1) 1 2 Scale: 1box = 1unit 2x-y-5=0 x-y-3=0 y X' x 0 y’ Table Of Roots For Eq n  (i) x 3 2 y 1 -1 Table Of Roots For Eq n  (ii) x 3 4 y 0 1
Many Solution ,[object Object]
Many Solution ,[object Object],[object Object],[object Object]
 
A (0,5) B (5,0) C (1,4) D (2,3) Scale: 1box = 1unit x+y-5=0 2x+2y-10=0 y 1 X' 0 x 2 y’ Table Of Roots For Eq n  (i) x 0 5 y 5 0 Table Of Roots For Eq n  (ii) x 1 2 y 4 3
No Solution ,[object Object]
No Solution ,[object Object],[object Object],[object Object]
 
Scale: 1box = 10unit A (50,60) B (40,80) C (50,50) D (30,90) 2x+y-150=0  2x+y-160=0 y 1 X' 0 2 x y’ Table Of Roots For Eq n  (ii) x 50 30 y 50 90 Table Of Roots For Eq n  (i) x 50 40 y 60 80
Unique Solution Many Solution No  Solution Consistent Consistent Inconsistent Intersecting Lines Coincident Lines Parallel Lines
[object Object]

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Mathematics Paper Presentation Class X

  • 1. Mathematics Paper Presentation Conditions For Consistency for a Given Pair Of Linear Equation
  • 2.
  • 3.
  • 4.
  • 5.  
  • 6. A (3,1) B (2,-1) C (3,0) D (4,1) 1 2 Scale: 1box = 1unit 2x-y-5=0 x-y-3=0 y X' x 0 y’ Table Of Roots For Eq n (i) x 3 2 y 1 -1 Table Of Roots For Eq n (ii) x 3 4 y 0 1
  • 7.
  • 8.
  • 9.  
  • 10. A (0,5) B (5,0) C (1,4) D (2,3) Scale: 1box = 1unit x+y-5=0 2x+2y-10=0 y 1 X' 0 x 2 y’ Table Of Roots For Eq n (i) x 0 5 y 5 0 Table Of Roots For Eq n (ii) x 1 2 y 4 3
  • 11.
  • 12.
  • 13.  
  • 14. Scale: 1box = 10unit A (50,60) B (40,80) C (50,50) D (30,90) 2x+y-150=0 2x+y-160=0 y 1 X' 0 2 x y’ Table Of Roots For Eq n (ii) x 50 30 y 50 90 Table Of Roots For Eq n (i) x 50 40 y 60 80
  • 15. Unique Solution Many Solution No Solution Consistent Consistent Inconsistent Intersecting Lines Coincident Lines Parallel Lines
  • 16.