Udemy
    •  
    •  
    •  
    •  
    •  
    •  
    •  
    •  
Turn what you know into an opportunity and reach millions around the world.
Learn More
Your cart is empty.
Keep shopping
Algebra Made Easy | Score Higher on Algebra 1 & 2
Rating: 4.5 out of 5(16 ratings)
91 students

Algebra Made Easy | Score Higher on Algebra 1 & 2

Learn ALL the basic Algebra you must know. Perfect for all skill levels, from beginner to expert.
Last updated 7/2022
English
English [Auto],

What you'll learn

  • Students will learn how to master the most difficult Algebra topics through high-yield lectures and plenty of examples.
  • Algebra
  • Math
  • Order of operations
  • Quadratics
  • Distribution & factoring
  • Completing the square
  • Inequalities
  • Absolute value
  • Interest
  • Sequences
  • Intersection of lines
  • Rates

Course content

1 section52 lectures9h 52m total length
  • Order of Operations & Basic Equation Solving17:48

    Master the order of operations using pendas, including parentheses, exponents, multiplication or division, and addition or subtraction, and learn to solve basic equations by isolating variables and combining like terms.

  • Practice: Order of Operations & Basic Equation Solving
  • Explanations to Order of Operations & Basic Equation Solving Practice5:46

    Apply the order of operations with parentheses, exponents, multiplication/division, and addition/subtraction; then solve basic equations by combining like terms, distributing, and isolating variables such as V and B.

  • Two Equations8:25

    Explore solving systems of two equations with two variables using substitution or elimination. Isolate the variable, substitute or eliminate, and practice choosing the method that minimizes work.

  • Practice: Two Equations
  • Explanations to Two Equations Practice7:35

    practice solving two-equation systems using substitution and elimination, deriving variables such as y, g, and c by expressing one variable in terms of another and eliminating terms.

  • Exponents and Roots56:28

    Explore exponents and roots, including base and exponent basics, negative exponents, negative bases, and fractional exponents, and learn to simplify roots using prime factorization and exponent rules.

  • Explanation to Exponents and Roots Practice6:46

    Practice exponents and roots through three exercises, solving negative and fractional exponents, fourth and cube roots, and a cubic equation to reinforce key rules and quick reasoning.

  • Distribution and Factoring12:39

    Master distribution and factoring by applying the foil method to multiply terms inside parentheses and factors outside, then recognize factoring as the reverse of distribution.

  • Practice: Distribution and Factoring
  • Explanations to Distribution and Factoring Practice6:47

    Apply the foil method to distribute polynomials and practice factoring to extract common factors. Tackle exercises with coefficients and variables such as w, x, y, z to verify results.

  • Quadratics20:18

    Identify quadratics as polynomials with a squared term and solve by moving to zero, factoring or using square roots, recognizing two possible roots and avoiding undefined denominators.

  • Practice: Quadratics
  • Explanations to Quadratics Practice7:04

    Review quadratic factoring, set equations to zero, factor out the coefficient A, find two numbers that multiply to C and add to B, and identify X values.

  • Special Quadratics4:59

    Memorize the three special quadratics: a^2 - b^2, (a+b)^2, and (a-b)^2, and recognize them to factor quickly and solve algebra problems.

  • Practice: Special Quadratics
  • Explanations to Special Quadratics Practice6:38

    Recognize and factor special quadratics quickly using patterns like (A+B)(A−B)=A^2−B^2, (A+B)^2, and (A−B)^2 to save time on exams.

  • The Quadratic Formula10:03

    Learn the quadratic formula, memorize it, and use it as a backup when factoring fails; solve quadratics for two possible x values and recognize the discriminant B^2-4AC.

  • Practice: The Quadratic Formula
  • Explanations to The Quadratic Formula Practice5:24

    Apply quadratic formula to solve quadratic equations in standard form, identify a, b, c, substitute into x = -b ± sqrt(b^2 - 4ac) / 2a, and obtain two solutions.

  • Completing the Square16:23

    Master completing the square by rewriting ax^2+bx+c=0 as a(x+d)^2+e, and apply the d and e shortcut to solve quadratics and locate parabola vertices.

  • Practice: Completing the Square
  • Explanations to Completing the Square Practice5:01

    Master completing the square by rewriting quadratics as a (x + d)^2 + e, using d = B/(2A) and e = C - B^2/(4A), with practical worked examples.

  • Inequalities18:21

    Master inequalities by interpreting symbols, solving with the rules for multiplying and dividing by negative numbers, and graphing on a number line, including open and closed circles and compound forms.

  • Practice: Inequalities
  • Explanations to Inequalities Practice6:02

    Review inequalities with middle variables, establish X between 10 and 40 and Y between 4 and 12, and compare X times Y to 45, highlighting flipping signs with negatives.

  • Absolute Value Inequalities14:57

    Explore how to solve absolute value inequalities by isolating the absolute value, splitting into positive and negative cases, and applying sign-flip rules on inequalities, with practice on number lines.

  • Practice: Absolute Value Inequalities
  • Explanations to Absolute Value Inequalities Practice7:51

    practice solving absolute value inequalities and plotting solutions on a number line, detailing isolation of the absolute value, sign flips when dividing by negatives, and using open or shaded circles.

  • Functions19:34

    Discover how functions describe the relationship between inputs and outputs, with f of x notation, domain and range, and the inside-out approach to compound functions.

  • Practice: Functions
  • Explanations to Functions Practice11:03

    Explore function practice with compositions F∘G and G∘F, solving for the constant C from G(4)=20, evaluating F and G, and applying the quadratic formula and foil method to quadratic equations.

  • Strange Symbol Functions5:54

    Explore strange symbol functions in algebra, determine what each symbol represents, and substitute values for A and B. Solve inside-out for compound symbols by evaluating the parentheses first.

  • Practice: Strange Symbol Functions
  • Explanations to Strange Symbol Functions Practice6:05

    Practice evaluating strange symbol functions through guided substitution and stepwise evaluation of down-arrow expressions, yielding results such as 24 and 91.

  • Interest8:45

    Learn how simple and compound interest work, with principal, rate, and time, and compare their formulas through practical examples.

  • Practice: Interest
  • Explanations to Interest Practice6:29

    Apply the compound and simple interest formulas to real loans. Compare totals and interest outcomes when compounding quarterly versus simple interest.

  • Sequences13:19

    Identify patterns in sequences to distinguish direct and recursive types, convert to a formula, and predict terms using n, not the prior values, while avoiding unnecessary work.

  • Practice: Sequences
  • Explanations to Sequences Practice8:20

    Explore sequences practice by applying recurrences and rules: compute B_n from B_{n-1} with four times minus three, derive a quadratic H_n, and identify a_n from a_{n-1} to predict next terms.

  • Introduction to Graphing40:13

    Explore the coordinate plane, plot points with ordered pairs, learn x and y intercepts, and apply the distance formula to find distances between points.

  • Explanation to Introduction to Graphing Practice6:40

    Review exercises on graphing and slope: plot ordered pairs, compute slope, and graph y = (3/4)x - 4.5, identifying the intercepts and distance between points using the distance formula.

  • Intersection of Lines12:35

    Learn how to determine the intersection of lines using slope-intercept form, plot points, and solve for the ordered pair, while identifying parallel lines.

  • Practice: Intersection of Lines
  • Explanations to Intersection of Lines Practice7:56

    Solve intersections of linear equations by converting to slope-intercept form, equating expressions, and solving for x and y, while identifying parallel lines by slopes, and verify intersections.

  • Graphing Inequalities and Absolute Values18:01

    Graph inequalities with shaded regions using solid or dashed lines, and graph absolute values, vertex location, and slope-intercept form considerations.

  • Practice: Graphing Inequalities and Absolute Values
  • Explanations to Graphing Inequalities and Absolute Values Practice10:19

    Practice graphing inequalities and absolute value functions by plotting intercepts and slopes, shading regions above the lines, checking points, and identifying absolute value vertices.

  • Graphing Quadratics13:11

    Explore how to graph quadratics by identifying parabolas, their axis of symmetry, and intersections; learn to convert to vertex form via completing the square and locate the vertex.

  • Practice: Graphing Quadratics
  • Explanations to Graphing Quadratics Practice7:56

    Equate the equations to find quadratic intersections, producing points like (2,2) and (3,7). Complete the square to identify vertices such as (-4,-1) and (-2,-4) for quick graphing.

  • Rates22:51

    Apply the rate-time-distance formula to solve problems with units, speeds, and distance. Analyze motions towards, away, or in the same direction, and compute average rates from total distance and time.

  • Practice: Rates
  • Explanations to Rates Practice9:34

    Practice rate problems involving relative speed, distance-time-rate calculations, pursuit scenarios, and multi-segment average speed calculations.

  • Word Problems12:57

    Learn to translate word problems into algebraic expressions and equations by identifying keywords, formulating equations, and using substitution to solve for unknowns, with real-world examples.

  • Practice: Word Problems
  • Explanations to Word Problems Practice12:31

    Translate word problems into algebraic equations, solve for unknowns, and manage unit conversions across exercises on cleaning time, fruit counts, and bacterial growth.

  • Ratios25:48

    Learn to distinguish part-to-part and part-to-whole ratios, keep totals implicit, and compute percentages from ratios, including combining multiple ratios for complex problems.

  • Practice: Ratios
  • Explanations to Ratios Practice6:44

    Explore practical ratio problems, including sugar-to-butter and water-to-butter scenarios, convert units, and solve for unknowns using proportions and cross-multiplication.

  • The Mean12:22

    Learn the mean, a central-tendency measure, and its key formula: mean equals sum divided by total items, with weights in the weighted average.

  • Explanations to The Mean Practice6:57

    Review how to compute a data set mean, solve for unknowns, and apply weighted averages. Explore the median rule for evenly spaced data with real-world examples.

  • The Median4:16

    Explore how the median, one of the three measures of central tendency, identifies the middle value by ordering data and averaging the two center numbers for even data.

  • Explanations to The Median Practice5:28

    review mean and median calculations, including averaging the two middle numbers for even data sets and the mean–median property of evenly spaced data, with practice exercises.

  • The Mode3:58

    Learn how the mode, a measure of central tendency, identifies the most frequent value in data sets, including cases with multiple modes or no mode.

  • Explanations to The Mode Practice3:42

    Explore mean, median, and mode by solving practice data sets, listing numbers in order, identifying the middle value, and determining the most frequent number.

  • Sets and Range4:43

    Explore sets and range by identifying evenly spaced, consecutive integer, and consecutive multiple sets, and learn how the mean equals the median for evenly spaced sets.

  • Explanations to Sets and Range Practice5:38

    Explore evenly spaced data sets where the mean equals the median while practicing mean, median, mode, range, and sums.

  • Percentiles6:14

    Learn how percentiles divide a data set and how to order data to identify the 20th percentile. Apply the median to find exact percentile values and understand quartiles.

  • Explanations to Percentiles Practice7:25

    Review percentile and quartile concepts by calculating 20th, 40th, 60th, and 80th percentiles, identifying quartiles, and determining top 20% scores using mean values.

Requirements

  • None.

Description

About this course:

In this course presented by Subeezy and designed by a Harvard-trained educator, you will be taught everything you need to know about the fundamentals of Algebra 1 and 2.

From the basics of the Order of Operations to graphing quadratics and absolute value inequalities, this crash course in algebra will teach you exactly what you need to know for your classes and standardized exams.

With over 8 hours of lecture material, practice questions, and detailed step-by-step walkthroughs of how to answer some of the most difficult algebra questions, you will quickly develop proficiency in math.

All of our videos are presented clearly and they are organized to teach you exactly what you need to know in the shortest amount of time. Every minute of every video is spent only to teach you exactly what you need to know - your time is valuable to us and it won't be wasted. Dr. Richardson has been exalted for his calm, clear voice and the way he breaks down some of the most difficult problems into easy digestible concepts.

You will not find a higher-yield algebra prep course for a better price anywhere! With Subeezy, algebra has never been easier. Happy Studying!


Meet the instructor!

Gerald earned his medical degree (M.D.) after earning his masters of education (Ed.M) from Harvard University. He has consistently performed well on many standardized admission tests including the GRE, MCAT, USMLE, and more. He has since helped thousands of students learn how to similarly perform well on these standardized examinations through countless hours of tutoring and creating an online educational platform, Subeezy.


What people are saying about Subeezy

  • "Easy to understand, calming voice of the instructor" - Ritesh D.

  • "This was an incredible course! Valuable information." - Gin G.

  • "Helpful practice activities" - Cheryl G.

  • "Knowledgeable instructor and engaging delivery!" - Fawzah S.


Who this course is for:

  • Anyone seeking a detailed guide through the basics of Algebra.
  • Excellent resource for anyone preparing for standardized exams such as the SAT, ACT, GRE, and GMAT.