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IrinaOK
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KillerSquirrel
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IrinaOK
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IrinaOK
KillerSquirrel
My answer is (D)

You have to look at A(i,j) as an unknown variable (i.e x,y,z)

100*A(100) = 99*A(99) ---> given
100*A(100) = 98*A(98) ---> given
99*A(99) = 98*A(98) ---> given


A(100) = 99/100*A(99)
A(99) = 98/99*A(98)
A(98) = 100/98*A(100)
A(98) = 99/98*A(99)

Statement I



2*99/100*A(99) = A(98)+A(99)

198/100*A(99) = 99/98*A(99)+A(99)

198*98*A(99) = 99*A(99)*100+A(99)*98*100

198*98 = 99*100+98*100

198*98 = 100*(99+98)

198*98 = 100*197 ---> false

statements III,II can be true since 1*A(1) = A(1)

the answer is (D)

:)

KillerSquirrel,

Thank you for such a detailed explanation!! I understand that the given formula implies the text in bold is true. I think I would never be able to figure it out on my own.

Thanks!!


Irina - what's the OA ?

:)
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ashkrs
KillerSquirrel
My answer is (D)

You have to look at A(i,j) as an unknown variable (i.e x,y,z)

100*A(100) = 99*A(99) ---> given
100*A(100) = 98*A(98) ---> given
99*A(99) = 98*A(98) ---> given


How are they "given" . I am not sure if i j are consecutives
I dont think I have still understood the question.


A(100) = 99/100*A(99)
A(99) = 98/99*A(98)
A(98) = 100/98*A(100)
A(98) = 99/98*A(99)

Statement I

2*99/100*A(99) = A(98)+A(99)

198/100*A(99) = 99/98*A(99)+A(99)

198*98*A(99) = 99*A(99)*100+A(99)*98*100

198*98 = 99*100+98*100

198*98 = 100*(99+98)

198*98 = 100*197 ---> false

statements III,II can be true since 1*A(1) = A(1)

the answer is (D)

:)


You have set A(n2),A(n1) and the stem states that for every j,i ---> A(j), A(i) = j*A(j) = i*A(i)

This is given in the stem.

Statement I gives you three values A(100), A(99), A(98) ---> from stem we know that if A(100), A(99), A(98) in the set then:

Note - we don't need to know the value of A(100) or A(99) to solve this.

100*A(100) = 99*A(99) ---> given
100*A(100) = 98*A(98) ---> given
99*A(99) = 98*A(98) ---> given

and we can solve and see that this can never be true !

:)



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