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Manhattan Prep - GRE Quantitative Comparisons & Data Interpretation

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Manhattan Prep GRE Quantitative Comparisons & Data Interpretation
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Manhattan Preps 4th Edition GRE Strategy Guides have been redesigned with the student in mind. With updated content and new practice problems, they are the richest, most content-driven GRE materials on the market.
Manhattan Preps 4th Edition GRE Strategy Guides have been redesigned with the student in mind. With updated content and new practice problems, they are the richest, most content-driven GRE materials on the market.
Written by Manhattan Preps high-caliber GRE instructors, GRE Quantitative Comparisons & Data Interpretation is really two books in one, thoroughly covering two of the quantitative question types on the GRE. The Guide to Quantitative Comparisons provides you with a framework for understanding what Quantitative Comparisons questions test. Most importantly, it discusses time-saving strategies specific to the Quantitative Comparisons format so that you can know when to solve rigorously, when to estimate, and when to test numbers. The Guide to Data Interpretation presents an overview of the types of graphs students can expect to see on the GRE. It also discusses the different types of questions typically seen on the GRE and provides guidelines for reading graphs and combining information from different graphs to answer questions. Each chapter provides comprehensive coverage of the subject matter through rules, strategies, and in-depth examples to help you build confidence and content mastery. In addition, the guide contains Check Your Skills quizzes as you progress through the material, complete problem sets at the end of every chapter, and mixed drill sets at the end of the book to help you build accuracy and speed. All practice problems include detailed answer explanations written by top-scorers!

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absolute value: The distance from zero on the number line for a particular term (e.g., the absolute value of 7 is 7written |7|).

arc length: A section of a circle's circumference.

area: The space enclosed by a given closed shape on a plane; the formula depends on the specific shape (e.g., the area of a rectangle equals lengthwidth).

axis: One of the two number lines (x-axis or y-axis) used to indicate position on a coordinate plane. (See figure)

base In the expression bn the variable b represents the base This is the - photo 1

base: In the expression bn, the variable b represents the base. This is the number that you multiply by itself n times. Also can refer to the horizontal side of a triangle.

center (circle): The point from which any point on a circle's radius is equidistant.

central angle: The angle created by any two radii. (See figure)

circle A set of points in a plane that are equidistant from a fixed center - photo 2

circle: A set of points in a plane that are equidistant from a fixed center point.

circumference: The measure of the perimeter of a circle. The circumference of a circle can be found with this formula: C = 2r, where C is the circumference and r is the radius.

coefficient: A number being multiplied by a variable. In the equation y = 2x + 5, the coefficient of the x term is 2.

common denominator: When adding or subtracting fractions, you first must find a common denominator, generally the smallest common multiple of both numbers.

Example:

Given (3/5) + (1/2), the two denominators are 5 and 2. The smallest multiple that works for both numbers is 10. The common denominator, therefore, is 10.

composite number: Any number that has more than two factors. Thus, composite numbers are not prime.

constant: A number that doesn't change, in an equation or expression. You may not know its value, but it's constant in contrast to a variable, which varies. In the equation y = 3x + 2, 3 and 2 are constants. In the equation of a line, y = mx + b, m and b are constants, even if you do not necessarily know their values.

coordinate plane: Consists of a horizontal axis (typically labeled x) and a vertical axis (typically labeled y), crossing at the number zero on both axes.

decimal: Numbers that fall in between integers. A decimal can express a part-to-whole relationship, just as a percent or fraction can.

Example:

The number 1.2 is a decimal. The integers 1 and 2 are not decimals. An integer written as 1.0, however, is considered a decimal. The decimal 0.2 is equivalent to 20% or to 2/10 (= 1/5).

denominator: The bottom of a fraction. In the fraction (7/2), 2 is the denominator.

diameter: A line segment that passes through the center of a circle and whose endpoints lie on the circle.

difference: When one number is subtracted from another, the difference is what is left over. The difference of 7 and 5 is 2, because 7 5 = 2.

digit: The ten numbers 0, 1, 2, 3, 4, 5, 6, 7, 8, and 9. Used in combination to represent other numbers (e.g., 12 or 0.38).

distributed form: Presenting an expression as a sum or difference. In distributed form, terms are added or subtracted. For example, x 2 1 is in distributed form, as is x 2 + 2x + 1. In contrast, (x + 1)(x 1) is not in distributed form; it is in factored form.

divisible: If an integer x divided by another number y yields an integer, then x is said to be divisible by y.

Example:

The number 12 divided by 3 yields the integer 4. Therefore, 12 is divisible by 3. However, 12 divided by 5 does not yield an integer. Therefore, 12 is not divisible by 5.

divisor: The part of a division operation that comes after the division sign. In the operation 22 4 (or 22/4), 4 is the divisor. Divisor is also a synonym for factor. (See factor)

equation: A combination of mathematical expressions and symbols that contains an equals sign. For example, 3 + 7 = 10 is an equation, as is x + y = 3. An equation makes a statement: left side equals right side.

equilateral triangle: A triangle in which all three angles are equal (and since the three angles in a triangle always add to 180, each angle is equal to 60). In addition, all three sides are of equal length.

even: An integer is even if it is divisible by 2. For example, 14 is even because 14/2 equals the integer 7.

exponent: In the expression bn, the variable n represents the exponent. The exponent indicates how many times to multiply the base, b, by itself. For example, 43 = 4 4 4, or 4 multiplied by itself three times.

expression: A combination of numbers and mathematical symbols that does not contain an equals sign. For example, xy is an expression, as is x + 3. An expression represents a quantity.

factor: Positive integers that divide evenly into an integer. Factors are equal to or smaller than the integer in question. For example, 12 is a factor of 12, as are 1, 2, 3, 4, and 6.

factored form: Presenting an expression as a product. In factored form, expressions are multiplied together. The expression (x + 1)(x 1) is in factored form: (x + 1) and (x 1) are the factors. In contrast, x 2 1 is not in factored form; it is in distributed form.

factor foundation rule: If a is a factor of b, and b is a factor of c, then a is also a factor of c. For example, 2 is a factor of 10 and 10 is a factor of 60. Therefore, 2 is also a factor of 60.

factor tree: Use the factor tree to break any number down into its prime factors. For example:

FOIL First Outside Inside Last an acronym to remember the method for - photo 3

FOIL: First, Outside, Inside, Last; an acronym to remember the method for converting from factored to distributed form in a quadratic equation or expression. For example, (x + 2)(x 3) is a quadratic expression in factored form. Multiply the First, Outside, Inside, and Last terms to get the distributed form: xx = x 2, x 3 = 3x, x 2 = 2x, and 2 3 = 6. The full distributed form is x 2 3x + 2x 6. This can be simplified to x 2x 6.

fraction: A way to express numbers that fall in between integers (though integers can also be expressed in fractional form). A fraction expresses a part-to-whole relationship in terms of a numerator (the part) and a denominator (the whole); for example, 3/4 is a fraction.

hypotenuse: The longest side of a right triangle. The hypotenuse is always the side opposite the largest angle of a triangle, so in a right triangle, it is opposite the right angle.

improper fraction: Fractions that are greater than 1. An improper can also be written as a mixed number. For example, 7/2 is an improper fraction. This can also be written as a mixed number: Picture 4.

inequality: A comparison of quantities that have different values. There are four ways to express inequalities: less than (<), less than or equal to (), greater than (>), or greater than or equal to (). Can be manipulated in the same way as equations with one exception: when multiplying or dividing by a negative number, the inequality sign flips.

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