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In a triangle `A B C ,A-=(alpha,beta)B-=(2,3),a n dC-=(1,3)dot` Point `A` lies on line `y=2x+3,` where `alpha in Idot` The area of ` A B C ,` , is such that `[]=5` . The possible coordinates of `A` are (where [.] represents greatest integer function). `2,3)` (b) `(5,13)` `(-5,-7)` (d) `(-3,-5)`

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In a triangle A B C ,A=(alpha,beta)B=(2,3),a n dC=(1,3)dot Point A lies on line y=2x+3, where alpha in Idot The area of A B C , , is such that [Delta]=5 . The possible coordinates of A are (where [.] represents greatest integer function). (a) (2,3) (b) (5,13) (-5,-7) (d) (-3,-5)

In a A B C ,A-=(alpha,beta),B-=(1,2),C-=(2,3), point A lies on the line y=2x+3, where alpha,beta are integers, and the area of the triangle is S such that [S]=2 where [ . ] denotes the greatest integer function. Then the possible coordinates of A can be (-7,-11) (-6,-9) (2,7) (3,9)

In a A B C ,A-=(alpha,beta),B-=(1,2),C-=(2,3), point A lies on the line y=2x+3, where alpha,beta are integers, and the area of the triangle is S such that [S]=2 where [ . ] denotes the greatest integer function. Then the possible coordinates of A can be (a) (-7,-11) (b) (-6,-9) (c) (2,7) (d) (3,9)

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If alphaa n dbeta are roots of the quadratic equation a x^2+b x+c=0 and a+b+c >0,a-b+c >0&c<0,t h e n[alpha]+[beta] is equal to (where [dot] denotes the greatest integer function) (a) 10 (b) -3 (c) -1 (d) 0

If [x]^2-5[x]+6=0, where [.] denotes the greatest integer function, then x in [3,4] (b) x in (2,3] (c) x in [2,3] (d) x in [2,4)

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