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## Comment on

Rephrasing the Target Question## Question at 5:23 - this is a

## Statement 2 essentially tells

In order to conclude that statement 2 is sufficient, it must be the case that we can answer the rephrased target question (Is x < 0?) with absolute certainty.

Statement 2 essentially tells us that x < 2.5. This information does not allow us to answer the rephrased target question (Is x < 0?) with absolute certainty.

Consider these two cases:

case a: x = -1, in which case x IS less than 0

case b: x = 1, in which case x is NOT less than 0.

Since we can't answer the rephrased target question with certainty, statement 2 is not sufficient.

## I was thinking the same thing

## Can you tell what part of the

Can you tell what part of the explanation is confusing you?

## could you please explain me

How P-B = 10,000. i.e please make me understand how statement 2 is sufficient.

## P = total pay and B = base

P = total pay and B = base salary

Statement 2 says the total pay (P) is 10,000 greater than the base salary (B)

So, we can write: P = B + 10,00

Another way to say this is P-B = 10,000

We phrased the question earlier to be, "What is the value of (P-B)/0.05

Since we now know that P-B = 10,000, we'll take (P-B)/0.05 and replace P-B with 10,000 to get: 10,000/0.05

This evaluates to be 200,000, which means we have successfully answered the rephrased target question. SUFFICIENT

## @7:25... I'm having trouble

## We might ask ourselves, "What

We might ask ourselves, "What are some numbers that CAN be expressed as the product of two integers, where each integer is greater than 1?"

6 works, since we can write 6 = 2 x 3 (2 and 3 are both greater than 1)

20 works, since we can write 20 = 4 x 5 (4 and 5 are both greater than 1)

36 works, since we can write 36 = 6 x 6

70 works, since we can write 70 = 7 x 10

Now ask, "What are some numbers that CANNOT be expressed as the product of two integers, where each integer is greater than 1?"

Well, 5 is one such number. We CANNOT write 5 as the product of two integers, where each integer is greater than 1.

11 is another such number.

So is 2, and so is 5.

Notice that the numbers that CAN expressed as the product of two integers (where each integer is greater than 1) are all COMPOSITE numbers, and the numbers that CANNOT expressed as the product of two integers (where each integer is greater than 1) are all PRIME numbers.

## Hello, could you explain me

## That formula/rule is in our

That formula/rule is in our Circle Properties video (https://www.gmatprepnow.com/module/gmat-geometry/video/880) starting around 2:30

## Great material, I have

## Sorry to hear that the red

Sorry to hear that the red (activated) flags appear the same as the flags that aren't activated. One way to get around this is to manually note the videos you'd like to revisit (e.g., Statistics video #7).

As for your second question, it's important to note that this video appears very early in the course. So, many of the questions we're looking at in this video involve concepts that are covered later in the course. So, in the video, I encourage students to return to this video once they cover certain concepts (e.g., circle properties) in the future.

## @GMAT-Admin :I would like to

## Hi Sophia,

Hi Sophia,

I have used the technique of rephrasing the target question TONS of times on the Beat The GMAT forum and on the GMAT Club forum.

So, if you go to those forums and search "rephrasing the target question," you'll find over 100 questions where I've used that technique.

## In the last question why do

Can S ever be greater than k+ 1?

## All integers greater than 1

All integers greater than 1 are either prime numbers or non-prime numbers (aka composite numbers).

All prime numbers, k, are such that the sum of their positive divisors = k + 1. For example, the divisors of 5 (a prime number) are 1 and 5. So, the sum (6) is 1 greater than 5. Likewise, the divisors of 11 (a prime number) are 1 and 11. So, the sum (12) is 1 greater than 11.

All non-prime numbers, k, are different. For them, the sum of their divisors is GREATER THAN k+1. For example, For example, the divisors of 8 (a non-prime number) are 1, 2, 4 and 8. So, the sum (15) is greater than 8+1. Likewise, the divisors of 15 (a non-prime number) are 1, 3, 5 and 15. So, the sum (24) is greater than 15+1.

So, to answer your question, S CAN be greater than k+1. In fact, if k is a non-prime number, then S is certainly greater than k+1

So, asking "Is S > k+1?" is exactly the same as asking "Is k a non-prime number?"

This lesson appears very early in the course. You'll learn more about divisors and prime number in the Integer Properties module: https://www.gmatprepnow.com/module/gmat-integer-properties

## Hi,

I really appreciate this whole piece. I am from Nigeria, constant light and data is an issue here. I bought your package and I am enjoying it so far. I stumbled on flashare for a lecture here, I downloaded it and found it very useful. Is it possible to be directed to where I can get more here?

Regards

## Hi ademini,

Hi ademini,

By "flashare," do you mean SlideShare? If so, here's our SlideShare page with some more downloads: https://www.slideshare.net/GMATPrepNow_free/

Cheers,

Brent

## Wow!

I knew I wasnt making a mistake buying your service.

Many Thanks!!

Exactly my need. I meant slideshare, sorry.

Thanks!

## Hi Brent,

in the end of the video you tell us to keep track of original and rephrased questions. How do you suggest to do this? Excel, paper, etc.? Also, do you have a file with a list like that to be downloaded?

Best,

Guilherme

## Hi Guilherme,

Hi Guilherme,

You can use pen and paper, pencil and paper, Excel, Word, hieroglyphics, etc :-)

It's your choice.

I don't have a downloadable list of such questions, however if you go to the Beat The GMAT and GMAT Club forums, and perform a search for "This is a good candidate for rephrasing the target question" (a preset phrase I often type when answering Data Sufficiency questions), you'll find all of the instances in which I've rephrased the target question.

I hope that helps.

Cheers,

Brent

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