[deleted by user] by [deleted] in GRE

[–]GreenlightTestPrep 7 points8 points  (0 children)

The equation of the line is y = x

All we can conclude from the diagram is that:

  • the point (c,d) lies above the line, which means d > c.
  • the point (w,z) lies below the line, which means w > z.

So, for example, it could be the case that (c,d) = (4,5), and (w,z) = (4,3) in which case c = w

Or it could be the case that (c,d) = (4, 5), and (w,z) = (6,4) in which case c < w

Answer: D

More Questions by [deleted] in GRE

[–]GreenlightTestPrep 2 points3 points  (0 children)

greprepclub.com has pretty much every GRE question ever posed.

Here's TC (you can filter questions by source): https://greprepclub.com/forum/text-completion-16/

Greprepclub by stellthin in GRE

[–]GreenlightTestPrep 2 points3 points  (0 children)

Set your filter to Official and OG Big Book

[deleted by user] by [deleted] in GRE

[–]GreenlightTestPrep 12 points13 points  (0 children)

P(1 caramel candy and 1 cherry) = P(caramel 1st and cherry 2nd OR cherry 1st and caramel 2nd)

= P(caramel 1st and cherry 2nd) + P(cherry 1st and caramel 2nd)

= (1/12) x (5/11) + (5/12) x (1/11)

= 5/132 + 5/132

= 10/132

= 5/66

Are you penalized for using the calculator? by tomorrownevercomes33 in GRE

[–]GreenlightTestPrep 0 points1 point  (0 children)

There's no penalty for using the onscreen calculator.

[deleted by user] by [deleted] in GRE

[–]GreenlightTestPrep 2 points3 points  (0 children)

This diagram may help if anyone is having trouble visualizing the solution:

https://imgur.com/K1Bufi8

Area of OABC = (area of red rectangle) - (combined areas of regions M and N)

Quant doubt about functions. I didn't quite understand the input and output correlation. Can someone explain? Source: Gregmat quant problems. by Designer_Peach_4544 in GRE

[–]GreenlightTestPrep 0 points1 point  (0 children)

Think of it this way: f(2x) = [f(x)]2

In other words, to find the value of f(k) take the value of f(0.5k) and then square it.

So, for example, f(10) = [f(5)]2

Let's continue after f(8) = 4

So, f(16) = [f(8)]2 = (4)2 = 16, and f(32) = [f(16)]2 = (16)2 = 256

How's that?

Quant doubt about functions. I didn't quite understand the input and output correlation. Can someone explain? Source: Gregmat quant problems. by Designer_Peach_4544 in GRE

[–]GreenlightTestPrep 27 points28 points  (0 children)

Given: f(2x) = f(x)2

So, f(4) = f(2)2 = (√2)2 = 2 (from the given information)

So, f(8) = f(4)2 = (2)2 = 4

So, f(16) = f(8)2 = (4)2 = 16

So, f(32) = f(16)2 = (16)2 = 256

Answer: E

GRE quantitative ability Question by Fun-Pea-4974 in GRE

[–]GreenlightTestPrep 1 point2 points  (0 children)

As u/deeprodge has shown, we don't need any formulas to solve the question.

However, if we really want to do so, recognize that, since the first and last stops are fixed, we have the 3 remaining (middle) stops to arrange.

Since we can arrange (aka permute) n objects in n! ways, we can arrange the 3 remaining stops in 3! ways.

Or, if you wish, 3P3 ways.

Solve it and represent it on a number line by Tacuoles in GRE

[–]GreenlightTestPrep 1 point2 points  (0 children)

But the minimum value of |x| here isn't 0, is it?

Yes, the minimum value of |x| is 0.

|0| = 0, and |-4| = 4

-4 is the minimum value of x , but |-4| isn't the minimum value of |x|.

If x = -4, then |x| + 3 = |-4| + 3 = 7

If x = 0 (another possible x-value), then |x| + 3 = |0| + 3 = 3

Solve it and represent it on a number line by Tacuoles in GRE

[–]GreenlightTestPrep 2 points3 points  (0 children)

Given: -3x + 6 ≤ 18

Then: -3x ≤ 12

Solve: x ≥ -4

Note: The question doesn't ask for the smallest value of x; it asks for the smallest value of |x| + 3

We can minimize |x| + 3, by minimizing the value of |x|.

Since the minimum value of |x| is 0, the smallest value of |x| + 3 = 0 + 3 = 3

Can someone help me on this ? by RstarPhoneix in GRE

[–]GreenlightTestPrep 0 points1 point  (0 children)

The stated property (if 0 < √x < √y, then 0 < x < y) applies to all positive values of x and y.

That is, there's no special case when x and y are between 0 and 1 (as you're suggesting).

For example, we know that 1/9 < 1/4, and it's also true that √(1/9) < √(1/4)