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GMAT Verbal Practice Exam Questions with answers CRITICAL REASONING: - Plant scientists have been able to genetically engineer vegetable seeds to produce crops that are highly resistant to insect damage. Although these seeds currently cost more than conventional seeds, their cost is likely to decline. Moreover, farmers planting them can use far less pesticide, and most consumers prefer vegetables grown with less pesticide. Therefore, for crops for which these seeds can be developed, thei...

rail, railroad (s) - ferrocaril freight (s) - carga Long-haul (s) - larga distancia. Ej: Long-haul shipments flatbed railcars (s) - vagones de plataforma plana load (v) - cargar track (s) - vía freshwater (s) - agua dulce

f x, y, and z are integers greater than 1, and (3^27)(35^10)(z) = (5^8)(7^10)(9^14)(x^y), then what is the value of x? (1) z is prime (2) x is prime - Exponents & Roots: The best way to answer this question is to use the exponential rules to simplify the question stem, then analyze each statement based on the simplified equation. (3^27)(35^10)(z) = (5^8)(7^10)(9^14)(x^y) Break up the 35^10 and simplify the 9^14 (3^27)(5^10)(7^10)(z) = (5^8)(7^10)(3^28)(x^y) Divide both sides by common ter...

Area of a triangle - 0.5 * base * height Number of arrangements - n! Prime number - A number greater than 1 that can only be factored by 1 and itself Greatest common divisor (gcd) - The largest positive integer that is a factor of both a and b

GMAT Exam Preparation Questions with Complete Verified Answers Practice exams - Review in line with timing, unforced errors, and content Assessment reports - Utilize to analyze strengths and weaknesses Time budgeting - Allocate time based on desired gains in each section exams - Use for specific purposes, third-party exams for others Sentence correction - Review most effectively Quantitative questions - Review most effectively

C. Each student in a room is a sophomore, a junior, or a senior. Each of these students has exactly one of the categorizations of sophomore, junior, and senior. How many students in the room are seniors? STATEMENT 1: There are a total of 36 students in the room, of which 1/3 are sophomores. STATEMENT 2: There are 14 juniors in the room. A. Statement (1) BY ITSELF is sufficient to answer the question, but statement (2) by itself is not. B. Statement (2) BY ITSELF is sufficient to answer the...

Common Factors Break down both numbers to their prime factors to see what factors they have in common. Multiply all combinations of shared prime factors to find all common factors. Gross Profit Gross profit = Selling Price - Cost Combined Events For events E and F: • not E = P(not E) = 1 - P(E) • E or F = P(E or F) = P(E) + P(F) - P(E and F) • E and F = P(E and F) = P(E)P(F) Multiplication Principle The number of ways independent events can occur together can be determined by m...

2^2 4 1^2 1 3^2 9 4^2 16 5^2 25 6^2 36 7^2 49 8^2 64 9^2 81 10^2 100 11^2 121 12^2 144 13^2 169 14^2 196 15^2 225 25^2 625 √2 1.414 √3 1.732 √5 2.236 2^0 1 2^1 2 2^3 8 2^4 16 2^5 32 2^6 64 2^7 128 2^8 256 2^9 512 prime # 2, 3, 5, 7, 11, 13, 17, 19, 23, 29, 31, 41, 43,47 ODD+ODD EVEN ODD+EVEN ODD + EVEN+EVEN EVEN ODD*ODD ODD* ODD*EVEN EVEN * EVEN*EVEN EVEN2 Area of a circle π * r^2 C...

Is the smallest of five consecutive integers even? (1) The product of the five integers is 0. (2) The sum of the five integers is 0. a. Statement (1) ALONE is sufficient, but statement (2) alone is not sufficient. b. Statement (2) ALONE is sufficient, but statement (1) alone is not sufficient. c. BOTH statements TOGETHER are sufficient, but NEITHER statement ALONE is sufficient. d. EACH statement ALONE is sufficient. e. Statements (1) and (2) TOGETHER are NOT SUFFICIENT b. Statement (2) A...

An argument is made up of premises (data) and a conclusion which was drawn on the basis of these premises. An argument is comprised of: Premise(s) - factual data or a given; Conclusion - statement, opinion, or judgment based on the premise(s). The conclusion may be logical (Example 1) or flawed (Example 2): 1. All cars have wheels. Therefore, John's car has wheels. Ballparking π≅3+ will become extremely useful when solving geometry questions involving circles. Replace π with ≅...