Course Syllabus

Mizzou Academy

We are pleased that you selected this course to fulfill your unique educational needs. You are now a member of the Mizzou  Academy's global student body.  

This course continues from Algebra 2A.

Prerequisites: Successful completion of Algebra I and Geometry, and Algebra 2A.

The principal goal of this course is to lay a foundation for College Algebra. If there is a topic that you are not completely confident about, spend more time on it. The remainder of the course builds on the foundation laid in Algebra I. 

The objectives of this course are that students will be able to:

1.1a Simplify expressions with roots
1.1b Estimate and approximate roots
1.1c Simplify variable expressions with roots
1.2a Use the Product Property to simplify radical expressions
1.2b Use the Quotient Property to simplify radical expressions
1.3a Simplify expressions with a to the power of 1 over n end exponent
1.3b Simplify expressions with a to the power of m over n end exponent
1.3c Use the properties of exponents to simplify expressions with rational exponents

2.1a Add and subtract radical expressions2.1b Multiply radical expressions2.1c Use polynomial multiplication to multiply radical expressions2.2a Divide radical expressions2.2b Rationalize a one term denominator2.2c Rationalize a two term denominator2.3a Solve radical equations2.3b Solve radical equations with two radicals2.3c Use radicals in applications
2.4a Evaluate a radical function
2.4b Find the domain of a radical function
2.4c Graph radical functions

3.1a Solve quadratic equations of the form ax2 = k using the Square Root Property3.1b Solve quadratic equations of the form a(xh)2 = k using the Square Root Property3.2a Complete the square of a binomial expression3.2b Solve quadratic equations of the form by completing the square3.2c Solve quadratic equations of the form by completing the square3.3a Solve quadratic equations using the Quadratic Formula3.3b Use the discriminant to predict the number and types of solutions of a quadratic equation3.3c Identify the most appropriate method to use to solve a quadratic equation3.4a Solve quadratic equations in quadratic form
3.5a Solve applications modeled by quadratic equations

4.1a Recognize the graph of a quadratic function4.1b Find the axis of symmetry and vertex of a parabola4.1c Find the intercepts of a parabola
4.1d Graph quadratic functions using properties
4.1e Solve maximum and minimum applications
4.2a Graph quadratic functions of the form f(x) = x2 + k4.2b Graph quadratic functions of the form f(x) = (xh)24.2c Graph quadratic functions of the form f(x) = ax2
4.2d Graph quadratic functions using transformations
4.2e Find a quadratic function from its graph
4.3a Solve quadratic inequalities graphically
4.3b Solve quadratic inequalities algebraically

5.1a Find and evaluate composite functions5.1b Determine whether a function is one-to-one5.1c Find the inverse of a function5.2a Graph exponential functions5.2b Solve exponential equations5.2c Use exponential models in applications5.3a Convert between exponential and logarithmic form5.3b Evaluate logarithmic functions5.3c Graph logarithmic functions
5.3d Solve logarithmic equations
5.3e Use logarithmic models in applications
5.4a Use the properties of logarithms
5.4b Use the Change of Base Formula
5.5a Solve logarithmic equations using the properties of logarithms
5.5b Solve exponential equations using logarithms
5.5c Use exponential models in applications

6.1a Use the Distance Formula6.1b Use the Midpoint Formula6.1c Write the equation of a circle in standard form
6.1d Graph a circle6.2a Graph vertical parabolas6.2b Graph horizontal parabolas6.2c Solve applications with parabolas6.3a Graph an ellipse with center at the origin6.3b Find the equation of an ellipse with center at the origin6.3c Graph an ellipse with center not at the origin6.3d Solve applications with ellipses6.4a Graph a hyperbola with center at the origin6.4b Graph a hyperbola with center (hk)6.4c Identify conic sections by their equations
6.5a Solve a system of nonlinear equations using graphing
6.5b Solve a system of nonlinear equations using substitution
6.5c Solve a system of nonlinear equations using elimination
6.5d Use a system of nonlinear equations to solve applications

7.1a Identify and differentiate between populations and samples7.1b Identify and differentiate between statistics and parameters7.1c Identify and differentiate between variables and data7.2a Identify and differentiate between quantitative and qualitative data7.2b Identify and differentiate between quantitative discrete and quantitative continuous data7.2c Identify appropriate graphs for qualitative data
7.2d Identify types of samples
7.3a Identify and differentiate between levels of measurement7.3b Find frequencies, relative frequencies, and cumulative relative frequencies
7.4a Identify explanatory and response variables in experiments7.4b Identify treatments in experiments7.4c Identify lurking variables in experiments7.4d Differentiate between observational studies and experiments

8.1a Determine quartiles and interquartile range (IQR)8.1b Identify outliers8.1c Determine percentiles8.2a Determine the mean of a sample and population8.2b Determine the median of a sample and population8.2c Determine the mode of a sample and population8.3a Determine the standard deviation of a sample and population8.3b Determine z-scores to compare values from different data sets8.4a Determine z-scores to determine standard deviations from the mean in normal distributions8.4b Apply the Empirical Rule to determine the values within percentages from the mean8.5a Find the probability of ranges of values in a normal distribution
8.5b Find the percentile of values in a normal distribution

9.1a Identify and describe sample spaces and events9.1b Find basic probabilities (including conditional)9.2a Identify independent events9.2b Identify mutually exclusive events9.2c Determine the probability of events in simple experiments Find the least common denominator of rational expressions9.2d Determine conditional probabilities9.3a Apply the multiplication rule to find probabilities9.3b Apply the addition rule to find probabilities

10.1a Calculate the confidence interval for a population mean (known standard deviation)10.1b Interpret the confidence interval for a population mean (known standard deviation)10.1c Calculate error bound (margin of error) for a population mean (known standard deviation)10.2a Calculate the confidence interval for a population mean (unknown standard deviation)10.2b Interpret the confidence interval for a population mean (unknown standard deviation)10.2c Calculate error bound (margin of error) for a population mean (unknown standard deviation)10.3a Calculate the confidence interval for a population proportion10.3b Calculate error bound (margin of error) for a population proportion
10.3c Calculate the sample size needed for a specific error bound (margin of error)

There is no textbook for this course.

A graphing calculator is helpful but not required for the course, and its use is NOT ALLOWED on the midterm and final exams. A basic calculator is strongly suggested.

 

The most up-to-date requirements can be found here: 

Additional requirements for the course are below: 

  • audio and video recording capabilities (e.g. smartphone, camera)

You should submit all assigned work in sequence (Lesson 1, then Lesson 2, etc.) Assignments for the course are listed at the bottom of this syllabus.

Quizzes are taken online. After you submit them, you’ll quickly receive a report on how you did. Unlike exams, you may use any assigned readings, your notes, and other course-related materials to complete graded quizzes and assignments.  Please note that graded quizzes cannot be retaken. 

Assignments may require you to submit your completed work in the form of a file (such as a text document, image, audio or video recording, or multimedia presentation) or a hyperlink for grading. 

After your work has been graded, you will receive a report that provides individualized feedback and comments on your work. Look carefully at what you missed and read any corresponding feedback. Then study the lesson materials to make certain that you can accomplish the associated learning objectives.

Each lesson provides step-by-step instructions on how to submit your work. Be sure to check submitted work carefully for errors (e.g. spelling, grammar, and punctuation) as they may result in points being deducted.

You are required to take two proctored exams for this course.

See the "About Exams" in the policies section for additional information on exams at Mizzou Academy.

Exam Matrix

Midterm Exam (covers Lessons 1–5)

Final Exam (covers Lessons 6-10)

When to Request an Exam

Once you have completed Lesson 5.

Once you have completed Lesson 10.

Questions and Type

45 multiple-choice

5 free-response

45 multiple-choice

5 free-response

Points Possible

Multiple Choice: 180 points
Free-Response: 45 points

Multiple Choice: 180 points
Free-Response: 45 points

Time Limit

Multiple Choice: 2.5 hours

Free Response: No Time Limit

Multiple Choice: 2.5 hours

Free Response: No Time Limit

What to Bring to the Exam Site

You are allowed to use the following during the exam:

  • Calculator – basic only (NO PROGRAMMABLE GRAPHING OR SCIENTIFIC CALCULATORS ALLOWED)

  • Scratch paper and/or graphing paper- For online proctoring, you must should have a paper shredder available and shred it in front of the online proctor at the end of the exam; for face-to-face proctoring your proctor must take your notes at the end of the exam and dispose or shred.

Personal whiteboard and tissue/eraser (recommended small-tip marker like a pen) - You will erase the board in front of the proctor at the end of the exam.

Your final grade will be based on the number of points you earn on assignments and exams.

 

Grading Scale
Grade Percentage Point Total
A 90–100 675-750
B 80–89 600-674
C 70–79 525-599
D 60–69 450-524
F 0–59 < 450

Note: All scores (and thus percentages) are truncated DOWN. For example, earning 524.999 points would result in a percentage of 69%, or a D in the course.

After completing the course, unofficial transcripts will be available in the Tiger Portal. See this page for information on requesting official transcripts. 

View the content below to learn more about each of these elements and how they work in your Mizzou Academy Canvas course.

 

Our academic integrity policy at Mizzou Academy is based on our values of ethical behavior, learning, and giving all stakeholders the benefit of the doubt. Collaboration, research, and technical literacy are vital 21st-century skills when combined with academic integrity. 

Mizzou Academy's academic integrity policy is aligned with the University of Missouri’s academic integrity policy. The definitions of what constitutes "cheating" and "plagiarism"are posted on the Provost’s Advising Council’s webpage which can be found here: https://advising.missouri.edu/policies/academic-integrity

If, when completing any of your assignments or exams for this course, you are found to have demonstrated cheating or plagiarism as defined above, this is a violation of academic integrity. At your teacher's discretion, violations of academic integrity may be subject to either or both of the following actions: 

  • receiving a zero for the assignment or exam
  • receiving an F for the course

If you anticipate barriers related to the format or requirements of this course, please let Mizzou Academy know as soon as possible. If disability-related accommodations are necessary (for example, a scribe, reader, extended time on exams, captioning), please contact Mizzou Academy.

*This section describes the policies of exams at Mizzou Academy. This section only applies if you have exams in your course. See the section above to see if you have exams.

Your exams are online. It is your responsibility to schedule your exams. 

During exams, unless otherwise noted, you are not allowed to navigate away from the exam or use any other resources. If you deviate from the exam guidelines without proper prior permission, it is considered cheating on an exam. 

Mizzou Academy values fair testing and assessment to determine that students master essential course concepts and skills. During a proctored exam, tests are supervised by an impartial individual (a proctor) to help ensure that all exams maintain academic integrity. You will need to use a Mizzou Academy approved proctor. Please see the Exam Proctoring webpage for more information. 

  • Choose a proctor and make arrangements for taking the exam.
  • At least 2 weeks prior to taking your exam, submit your proctor information to Mizzou Academy 
  • You will be sent an email notice indicating if your chosen proctor has been approved or denied.
  • Arrive at your proctor’s testing site at the scheduled time with a photo ID. At testing time, you will log into your Mizzou Academy account and select the exam for your proctor to access and administer.

If you are taking a global classroom course, work with your local teacher to identify your date of the exam and how you will be proctored. You do not need to request an exam date with the above form.

  • Complete and review all assignments.
  • Review the learning objectives; make sure you can accomplish them.
  • Be prepared to explain any key terms and concepts.
  • Review all the lessons, exercises, and study questions.
  • Review any feedback and/or comments on your assignments and previous exams; look up answers to any questions you missed.

**Not applicable to World Language courses.

Canvas is where course content, grades, and communication will reside for this course.

Course Summary:

Date Details Due