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Exam (elaborations)

AFOQT Exam with Verified Questions and Answers

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Synonum - Same meaning or definition means the same or almost the same. Synonum - Same meaning or definition means the same or almost the same. Antonym (n) - a word that means the opposite of another word Antonym (n) - a word that means the opposite of another word Classification - #1 is a specific type of or belongs to #2 Classification - #1 is a specific type of or belongs to #2 homonyms - Words that sound the same but have different meanings also called homophones homonyms - Words that sound the same but have different meanings also called homophones Fractions into lowest terms - To reduce a fraction to lowest terms (also called its simplest form), divide both the numerator and denominator by the GCD. For example, 2/3 is in lowest form, but 4/6 is not in lowest form (the GCD of 4 and 6 is 2) and 4/6 can be expressed as 2/3. Fractions into lowest terms - To reduce a fraction to lowest terms (also called its simplest form), divide both the numerator and denominator by the GCD. For example, 2/3 is in lowest form, but 4/6 is not in lowest form (the GCD of 4 and 6 is 2) and 4/6 can be expressed as 2/3. Volume of a cube - To find the volume of any cube you need to know the length, width and height. The formula to find the volume multiplies the length by the width by the height. The good news for a cube is that the measure of each of these dimensions is exactly the same. Volume of a cube - To find the volume of any cube you need to know the length, width and height. The formula to find the volume multiplies the length by the width by the height. The good news for a cube is that the measure of each of these dimensions is exactly the same. factorial or ! - The factorial function (symbol: !) means to multiply a series of descending natural numbers. Examples: 4! = 4 × 3 × 2 × 1 = 24 7! = 7 × 6 × 5 × 4 × 3 × 2 × 1 = 5040 1! = 1 factorial or ! - The factorial function (symbol: !) means to multiply a series of descending natural numbers. Examples: 4! = 4 × 3 × 2 × 1 = 24 7! = 7 × 6 × 5 × 4 × 3 × 2 × 1 = 5040 1! = 1 Dividing Fractions - 1/3 ÷ 2/5 = becomes: 1/3 * __ = Now we flip the second fraction (2/5) over to find its reciprocal, 5/2: 1/3 * 5/2 = Now multiply the numerators (top numbers) of the two fractions, 1*5 = 5. 1/3 * 5/2 = 5/ Now multiply the denominators (bottom numbers) of the two fractions, 3*2 = 6. We now have: 1/3 * 5/2 = 5/6 This particular fraction cannot be simplified further, so we have our answer. Dividing Fractions - 1/3 ÷ 2/5 = becomes: 1/3 * __ = Now we flip the second fraction (2/5) over to find its reciprocal, 5/2: 1/3 * 5/2 = Now multiply the numerators (top numbers) of the two fractions, 1*5 = 5. 1/3 * 5/2 = 5/ Now multiply the denominators (bottom numbers) of the two fractions, 3*2 = 6. We now have: 1/3 * 5/2 = 5/6 This particular fraction cannot be simplified further, so we have our answer. Types of analogies - synonym, antonym, action, function, size, degree, amount, part to whole, member to group, units of measurement, mathematical Types of analogies - synonym, antonym, action, function, size, degree, amount, part to whole, member to group, units of measurement, mathematical Types of numbers - natural: greater than 0 and has no decimal or fraction Whole: natural numbers and 0 Integer: positive/negative numbers and 0 Rational: can be represented as fraction or decimal , must terminate or resolve into repeating pattern Irrational: cannot be represented as a fraction, decimal never ends or resolves into pattern (ex. pi) Real: number that can be represented by a point on a number line. Includes all rational/irrational Imaginary: includes the imaginary unit i = square root of -1. complex: in the form of a + bi where a and b are real numbers Types of numbers - natural: greater than 0 and has no decimal or fraction Whole: natural numbers and 0 Integer: positive/negative numbers and 0 Rational: can be represented as fraction or decimal , must terminate or resolve into repeating pattern Irrational: cannot be represented as a fraction, decimal never ends or resolves into pattern (ex. pi)

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AFOQT
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