Download GRE Prep Course with Software and Online Course by Jeff Kolby PDF

By Jeff Kolby

Comprehensive, Rigorous Prep for the GRE.

Every 12 months, scholars pay $900 and extra to check prep businesses to organize for the GRE. you can now get an analogous education in a publication. GRE Prep path presents the an identical of a 2-month, 50-hour direction.

Although the GRE is a tricky try out, it's a very learnable attempt. GRE Prep path offers an intensive research of the GRE and introduces various analytic thoughts to help you immensely, not just at the GRE yet in graduate institution as well.

Features:

Math: Twenty-two chapters offer finished evaluate of GRE math.

Verbal: advance the power to identify locations from which questions usually are drawn as you learn a passage (pivotal phrases, counter-premises, etc.). additionally, study the 4000 crucial GRE words.

Writing: finished research of the writing job, together with writing thoughts, punctuation, grammar, rhetoric, and style.

Also incorporates a finished, loose on-line direction!

Course Features:

Ask Questions! Our teachers login to StudyDesk to reply to your questions. StudyDesk additionally files the step the place you're making a mistake or ask a question. this is often only one of many strong academic instruments in StudyDesk.

Highly Interactive: you could seek the direction for any subject, take notes, view strategies, view studies, etc.

Versatile: you could entry the direction from any laptop at any time.

Also comprises GRE try prep software program!

Software features:

Mentor Mode: In Mentor Mode, you're instantly advised even if you spoke back an issue appropriately, and you may instantly view a close resolution of the problem.

Test Mode: In attempt Mode, you could take a GRE attempt timed and scored by way of this system.

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Example text

Now, the difference of two odd numbers is an even number. Next, suppose z is even, then x must be even as well. Now, the difference of two even numbers is again an even number. Hence, Statement II is true. As to Statement III, let x = 1, then z = 3 and x z = 13 = 1, which is odd. Thus, Statement III is not necessarily true. The answer is (D). 17. Working from the innermost parentheses out, we get − x − 2 = − −(6 − 2 ) − x − 2 = − −4 –x – 2 = –(+4) –x – 2 = –4 –x = –2 x=2 The answer is (D). TeamLRN Number Theory 18.

Y I. II. 6. (B) a is odd. (B) 31 (C) 40 (D) 48 (E) 59 If p divided by 9 leaves a remainder of 1, which of the following must be true? I. II. III. p is even. p is odd. p = 3 ⋅ z + 1 for some integer z. (A) (B) (C) (D) (E) I only II only III only I and II only I and III only TeamLRN Number Theory Duals 9. An integer greater than 1 is prime if it is divisible only by itself and 1. The integer n is prime. Column A Column B n is between 1 and 4. 10. 3 Column A n where n is between 1 and 4. An integer greater than 1 is prime if it is divisible only by itself and 1.

4 ∞ 12. For all numbers N, let N denote the least integer greater than or equal to N. 1 ? (A) (B) (C) (D) (E) 13. 14. –4 –3 –2 –1 0 Let x ◊ y = xy for all x and y. Column A Column B 3◊4 9 φ is a function such that 1 φ a = 1 and a φ b = b φ a for all a and b. Which of the following must be true? I. a φ 1 = 1 II. (1 φ b ) φ c = 1 φ ( b φ c ) 1φ a III. =1 bφ 1 (A) (B) (C) (D) (E) I only II only III only I and II only I, II, and III 16. 4 # 12 = (A) 4 (B) 7 (C) 8 (D) 13 (E) 64 17. If x # y = –1, which of the following could be true?

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