Latest Applied-Algebra Exam Dumps | Applied-Algebra Actual Dumps

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WGU Applied-Algebra Exam Syllabus Topics:

SectionObjectives
Topic 1: Exponential and Logarithmic Concepts- Exponential Functions
  • 1. Exponential equations
    • 2. Growth and decay models
      - Logarithmic Basics
      • 1. Logarithm properties
        • 2. Conversion between exponential and logarithmic form
          Topic 2: Polynomial and Rational Expressions- Rational Expressions
          • 1. Restrictions on variables
            • 2. Simplification
              - Polynomials
              • 1. Operations with polynomials
                • 2. Factoring techniques
                  Topic 3: Functions and Graphs- Function Concepts
                  • 1. Domain and range
                    • 2. Function notation
                      - Graphing Functions
                      • 1. Transformations of graphs
                        • 2. Coordinate plane interpretation
                          Topic 4: Linear Functions and Systems- Systems of Equations
                          • 1. Substitution method
                            • 2. Elimination method
                              - Linear Equations
                              • 1. Point-slope form
                                • 2. Slope-intercept form
                                  Topic 5: Foundations of Algebra- Equations and Inequalities
                                  • 1. Inequalities and interval notation
                                    • 2. Linear equations in one variable
                                      - Algebraic Expressions
                                      • 1. Order of operations
                                        • 2. Simplifying expressions
                                          • 3. Evaluating expressions

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                                            WGU Applied Algebra FXO2 PFXP C957 Sample Questions (Q109-Q114):

                                            NEW QUESTION # 109
                                            The logistic function f(x), whose graph is shown, models the number of registrants for an academic conference, where xrepresents the number of weeks since registration opened and f(x)represents the number of registrants.

                                            How does the number of registrants change as time progresses from week 1 to week 7?

                                            Answer: C

                                            Explanation:
                                            From week 1 to week 7, the graph is increasing and becoming steeper.
                                            In Applied Algebra, when a graph is increasing and its slope is getting larger, the quantity is said to be:
                                            " increasing faster and faster "
                                            This interval is on the early increasing part of the logistic curve, before the graph begins to level off.
                                            Therefore, the correct answer is:
                                            # ( " B " )


                                            NEW QUESTION # 110
                                            A new company just launched and is using the function M(t)to predict its market share after tyears. The graph of M(t)is shown.

                                            When should the company expect to have a market share of 40%?

                                            Answer: C

                                            Explanation:
                                            The function M(t)represents the company's market share after tyears.
                                            The horizontal axis represents:
                                            t= " time in years "
                                            The vertical axis represents:
                                            M(t)= " market share percentage "
                                            We need to find when the market share reaches:
                                            40%
                                            From the graph, locate 40on the vertical axis. Then move horizontally to the blue curve and read the corresponding value on the horizontal axis.
                                            The curve reaches 40%at approximately:
                                            t=7.4
                                            So the company should expect to have a market share of 40%after about:
                                            7.4 " years "
                                            Therefore, the correct answer is:
                                            # ( " C " )


                                            NEW QUESTION # 111
                                            The traffic flow on a roadway after 8:00 a.m. is modeled by the graphed exponential function.

                                            Which conclusion is valid, based on the horizontal asymptote?

                                            Answer: D

                                            Explanation:
                                            The graph shows an exponential decay model for traffic flow. A horizontal asymptote represents the long- term value the function approaches. In this case, the graph decreases but levels off above zero. Because the horizontal asymptote is above the horizontal axis, the model predicts that the traffic flow approaches a positive number rather than decreasing all the way to zero. Exponential functions do not change by a constant additive rate; that is a property of linear functions. Instead, exponential models change by a constant factor.
                                            Therefore, statements about constant rate are not valid here. The valid conclusion based on the asymptote is that the traffic flow will not decrease to 0 vehicles per hour. The correct answer is B.


                                            NEW QUESTION # 112
                                            The graph shows the daily practice duration for a musician, where the number of days since the beginning of the month is along the horizontal axis and the number of minutes practiced per day is along the vertical axis.

                                            What was the practice duration for day 9, based on the graph?

                                            Answer: A

                                            Explanation:
                                            This question asks us to read and interpret a value from a graph.
                                            The horizontal axis represents:
                                            " Days since the beginning of the month "
                                            The vertical axis represents:
                                            " Practice duration in minutes "
                                            We need to find the practice duration for:
                                            " day " 9
                                            To do this, locate 9on the horizontal axis, move upward to the blue graph, and then read the corresponding value on the vertical axis.
                                            From the graph, the point at day 9is approximately:
                                            127
                                            So the musician practiced for:
                                            127 " minutes "


                                            NEW QUESTION # 113
                                            The graph shows the number of user accounts on a social media website over time.

                                            When did the number of user accounts reach 4,500?

                                            Answer: C

                                            Explanation:
                                            The graph represents the number of user accounts over time.
                                            The horizontal axis represents:
                                            " Time in months "
                                            The vertical axis represents:
                                            " Number of user accounts "
                                            We need to find when the number of user accounts reached:
                                            4,500
                                            On the vertical axis, 4,500is halfway between:
                                            3,000
                                            and
                                            6,000
                                            So we look for the point where the blue curve reaches that height.
                                            From the graph, the curve reaches approximately 4,500user accounts at:
                                            x#2.0
                                            That means the website had about 4,500user accounts after approximately:
                                            2.0 " months "


                                            NEW QUESTION # 114
                                            ......

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