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WGU C955 Applied Probability and Statistics Questions & Answers 100% Accurate

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Divide to determine quotient and remainder. Write mixed number with the quotient as the whole number and the remainder as the numerator over the same denominator. Changing Mixed Numbers Into Improper Fractions - ANSWER-Mixed numbers can also be converted to improper fractions by following these steps: Multiply the whole number by the denominator of the fraction. To the product given by step 1, add the number of the numerator. Write the result of step 2 as the numerator of the improper fraction. The denominator of the improper fraction should be the denominator of the original fraction. Simplify the improper fraction by diving the numerator and denominator by all common factors. Discrete Data - ANSWER-Has distinct values, can be counted, has unconnected points (dots) Continuous data - ANSWER-Has values within a range, measured (not counted) does not have gaps between data points. (connected lines or curves) Sign rule for Multiplication and division - ANSWER-1. +# x +# = +# 2. -# x -# = +# A product or division of two numbers of the same sign will result in a positive number 3. -# x +# = -# 4. +# x -# = -# A product or division of two numbers of different signs will result in a negative number

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WGU C955 Applied Probability and
Statistics Questions & Answers 100%
Accurate

Changing Improper Fractions and Mixed Numbers - ANSWER-Improper fractions can
be converted to mixed numbers by following these steps:

Write division problem with numerator divided by denominator.

Divide to determine quotient and remainder.

Write mixed number with the quotient as the whole number and the remainder as the
numerator over the same denominator.

Changing Mixed Numbers Into Improper Fractions - ANSWER-Mixed numbers can also
be converted to improper fractions by following these steps:

Multiply the whole number by the denominator of the fraction.

To the product given by step 1, add the number of the numerator.

Write the result of step 2 as the numerator of the improper fraction. The denominator of
the improper fraction should be the denominator of the original fraction.

Simplify the improper fraction by diving the numerator and denominator by all common
factors.

Discrete Data - ANSWER-Has distinct values, can be counted, has unconnected points
(dots)

Continuous data - ANSWER-Has values within a range, measured (not counted) does
not have gaps between data points. (connected lines or curves)

Sign rule for Multiplication and division - ANSWER-1. +# x +# = +#
2. -# x -# = +#
A product or division of two numbers of the same sign will result in a positive number
3. -# x +# = -#
4. +# x -# = -#
A product or division of two numbers of different signs will result in a negative number

, Prime Number - ANSWER-A prime number is a number that has exactly two positive
factors; 1 and itself.

Composite Number - ANSWER-A number that is not prime. It has 2 or more positive
factor, including 1 and itself.

Prime Factorization - ANSWER-Writing the number as a product of only prime numbers.

Greatest Common Factor (GCF) - ANSWER-The larges number that divides all the
given numbers evenly.

Multiples of a number - ANSWER-Numbers that can be obtained by multiplying the
given number by 1, 2, 3, 4, etc.

Least Common Multiple (LCM) - ANSWER-the smallest positive number that can be
divided by the given numbers

Centigrade/Fahrenheit Conversions - ANSWER-C = (F - 32) X 5/9
F = (C X 9/5) + 32

Unit Conversions for Household Measures of Volume - ANSWER-1 tablespoon = 3
teaspoons
1 oz = 2 tablespoons
1 cup = 8 oz
1 pint = 2 cups
1 quart = 1 pints
1 gallon = 4 quarts

Common Metric Conversions - ANSWER-1 L = 1000 mL
1kg = 1000 g
1 g = 1000 mg
1 mg = 1000 mcg

Conversions between Household and Metric Units - ANSWER-1 cc (Cubic Centimeter)
= 1 mL
1 oz = 30 mL
1 L = 1.057 qt
1 tsp = 5 mL
1 kg = 2.2 lbs
1 oz = 28.35 g

Like Terms - ANSWER-Terms that have the same variable raised to the same power;
they can be combined using addition and subtraction

Addition/Subtraction Principle - ANSWER-We can add or subtract the same number to
both sides of an equation and the resulting expression remains equal.

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