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Master Table for Solving Problems
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This lesson tells an entirely different approach to solving the questions. One can learn the faster method to handle the questions.

Abhishek Kumar
Love to explore life| UPSC Aspirant| Cleared SBI PO| Cleared BOB PO| NDA, AFCAT exam| Attended SSB thrice| Worked as Software engineer IBM

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Hello mam thankyou for this video
Juhi Mishra
a year ago
Thanks a lot dear pls rate my lessons like and share to other groups and friends .
This method is very useful and it is very helpfull........but there wil be exceptions r8 sir??.......if in que 2 ch3 if the x is having value of -1 & -2 and y having -2 and -3 or having values like that then the result will be x<=y na??then how can that be CND??please describe sir!!
what is the difference between case 2 and case 3? plz explain?
What if in the Plus(+) and minus(-) case the positive values of both x and y are equal? Is there any way to check that?
thanks , its really save our time
Does this imply that whenever we get any question wherein x and y are both possessing positive(+) and negative(-) values, it Cannot be Determined? Or are we expected to solve it anyway?
Abhishek Kumar
3 years ago
it will always be can't be determined if x is +ve,-ve and y is also +ve,-ve. Try to solve some questions based on it and you will always get CND in this case.
Hari Ashwath
3 years ago
Thank you so much. Cheers!
1. Quadratic equation Presented by: Abhishek Kumar

2. About me: Cleared Bank Of Baroda PO Cleared SSC CHSL Cracked NDA,AFCAT exam Attended SSB thrice Currently working in IBM India Follow me: https://unacademy.com/userlAbhishek_kr Contribute

3. Master table Signs visible in the X/Y's Question Equation Signs of actual values of X or Y Larger Value's Sign, Smaller Value's sign

4. Example x2 7x 12 0 y2-5y + 6-0 Soln: The signs of X's equation are and +, which means their solution is and . Both negative values. (Refer to the table) The signs of Y's equation are - and +, which means their solution values are and +. Both positive values. Obviously, X's possible values are both negative... And Y's possible values are both positive. Obviously, solution is X < Y

5. Example: x2 + 21x-32 = 0 y + 7y 12 0 Soln: The question's signs are and -, for both X & Y equations. Which means X and Y's values can be both positive or negative, as per master table... Answer is an instant CND (Can Not Determine. This takes hardly 5 seconds.

6. Example x2-12x+32 = 0 y-7y 12 0 Soln: The question's symbols are -, which means both values will be positive for each variable, x and y. x2-4x - 8x32 0 x(x-4)-4(x-8) = 0 X=4, X=8 y2-7y + 12=0 y2 -4y -3y+ 12 0 y(y-4)-3(y-4) = 0 Y= 4, Y = 4 So, X >= Y

7. Thank you