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17 Jul 2008, 13:53
Kudos
Bookmarks
StartupAddict
How much do you charge? And how exactly do you tutor them? Are you with them at all times when they are doing exercises or do they just come to you when they don't understand?
How much money do you make per client on average?
How do you advertise your services? Word of mouth?
17 Jul 2008, 14:22
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Bookmarks
Ok, very happy! Wrote gmatprep2, very hung over mind you, 
800
51Q (2x)
51V (0x)
Quant finished in 62 mins, Verbal well under time...
And, I got this question. i said it was E.
If N & P are integers, is p>0?
1) N + 1 > 0
2) NP > 0
Now, consider the case n=-1/2, p=-1/2, and n=1/2, p=1/2
N+1>0 in both cases, and NP>0 in both cases. In one case p < -1/2, and p > 1/2. Hence I said E. But..... I'm an idiot and didn't consider that N & P are integers. Blah. Easy question.
And I got a good one wrong: If M is an odd positive integer between 2 & 30, then how many different prime numbers is M divisible by?
1) M is not divisible by 3
2) M is not divisible by 5
I said C, OA was A. Oops... I forgot that 25 only has 1 prime factor (I was thinking 2). Missed the 'different' word.
So the 2 were stupid mistakes,
I'm writing Monday. 12:15pm. I'm ready : )
I have to tutor someone now, so I won't reply for a bit... but I'll type up a solution to that question.
800
51Q (2x)
51V (0x)
Quant finished in 62 mins, Verbal well under time...
And, I got this question. i said it was E.
If N & P are integers, is p>0?
1) N + 1 > 0
2) NP > 0
Now, consider the case n=-1/2, p=-1/2, and n=1/2, p=1/2
N+1>0 in both cases, and NP>0 in both cases. In one case p < -1/2, and p > 1/2. Hence I said E. But..... I'm an idiot and didn't consider that N & P are integers. Blah. Easy question.
And I got a good one wrong: If M is an odd positive integer between 2 & 30, then how many different prime numbers is M divisible by?
1) M is not divisible by 3
2) M is not divisible by 5
I said C, OA was A. Oops... I forgot that 25 only has 1 prime factor (I was thinking 2). Missed the 'different' word.
So the 2 were stupid mistakes,
I'm writing Monday. 12:15pm. I'm ready : )
I have to tutor someone now, so I won't reply for a bit... but I'll type up a solution to that question.
17 Jul 2008, 14:42
Kudos
Bookmarks
are you sure its 72?
here is how i did it..
999=801+(n-1)(3) (kind of using the progression sum approach)
999-801=3n-3
198+3=3n
201=3n
n=67
how do you get 72 or 71????
here is how i did it..
999=801+(n-1)(3) (kind of using the progression sum approach)
999-801=3n-3
198+3=3n
201=3n
n=67
how do you get 72 or 71????
apurva1985
