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3.9
20 reviews

New SAT Math Practice Test Explain

A guide through all the SAT maths test, tips to prevent from making mistakes and do it fast
Instructor
Kim Chen
9,222 Students enrolled
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Course Summary

 In this new SAT math explain course, you’ll learn and practice the methods in doing the new SAT math by solving the math with me. You’ll learn how to do it fast, accurate and without wasting time to write redundant steps to solve the same problems.

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Why Take This Course?

 

You’ll learn the new questions of the NEW SAT maths. Most importantly, you’ll start thinking with direction by observing how I tackle the problem step by step

 This course is a first step into the new SAT maths, and whether you want to pass the new SAT, or even have high score in the new SAT, this course is for you. You’ll be prepared for examination when you’ve mastered the skill covered in this course.

 

Welcome to leave any questions to discuss.

 

Enroll now and get high score in the NEW SAT Math. Let’s get started

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Prerequisites and Requirements

Please go to the exam board to download a copy of the practice test.

Test 1 section 4
Test 2 section 3
Test 2 section 4
  • 68
    test 2 section 3 q7
    Video lesson

    Passport to Advanced Math

    • 11. Understand the relationship between zeros and factors of polynomials, and use that knowledge to sketch graphs. Students will use properties of factorable polynomials to solve conceptual problems relating to zeros, such as determining whether an expression is a factor of a polynomial based on other information provided.
  • 69
    test 2 section 3 q8
    Video lesson

    Heart of Algebra

  • 2. Create, solve, or interpret linear inequalities in one variable that represent a context. The inequality will have rational coefficients, and multiple steps may be required to simplify or solve for the variable.



  • 70
    test 2 section 3 q9
    Video lesson

    Heart of Algebra

  • 9. Create, solve, and interpret systems of two linear equations in two variables. The student will analyze one or more constraints that exist between two variables by creating, solving, or analyzing a system of linear equations to represent a context. The equations will have rational coefficients, and multiple steps may be required to simplify or solve the system.
  • 71
    test 2 section 3 q10
    Video lesson

    Passport to Advanced Math

    1. Create a quadratic or exponential function or equation that models a context. The equation will have rational coefficients and may require multiple steps to simplify or solve the equation.
  • 72
    test 2 section 3 q11
    Video lesson

    Additional Topics in Math

  • 3. Add, subtract, multiply, divide, and simplify complex numbers.



  • 73
    test 2 section 3 q12
    Video lesson

    Passport to Advanced Math

    14. Use structure to isolate or identify a quantity of interest in an expression or isolate a quantity of interest in an equation. The student will rearrange an equation or formula to isolate a single variable or a quantity of interest.



  • 74
    test 2 section 3 q13
    Video lesson

    sum of roots

    Passport to Advanced Math

    5. Solve a quadratic equation having rational coefficients. The equation can be presented in a wide range of forms to reward attending to algebraic structure and can require manipulation in order to solve.

  • 75
    test 2 section 3 q14
    Video lesson

    Problem Solving and Data Analysis

    2. Solve single- and multistep problems involving percentages. The student will solve a multistep problem to determine a percentage; calculate a percentage and then solve a multistep problem; or take a given percentage and solve a multistep problem.

  • 76
    test 2 section 3 q15
    Video lesson

    Passport to Advanced Math

    3.    Create equivalent expressions involving rational exponents and radicals, including simplifying or rewriting in other forms.

  • 77
    test 2 section 3 q16
    Video lesson

    Heart of Algebra

    5.    Create, solve, and interpret systems of two linear equations in two variables. The student will analyze one or more constraints that exist between two variables by creating, solving, or analyzing a system of linear equations to represent a context. The equations will have rational coefficients, and multiple steps may be required to simplify or solve the system.

  • 78
    test 2 section 3 q16
    Video lesson
  • 79
    test 2 section 3 q17
    Video lesson

    Passport to Advanced Math? (compare coefficient)

    5.    Solve a quadratic equation having rational coefficients. The equation can be presented in a wide range of forms to reward attending to algebraic structure and can require manipulation in order to solve.


  • 80
    test 2 section 3 q18
    Video lesson

    Additional Topics in Math

    6.    Use concepts and theorems about congruence and similarity to solve problems about lines, angles, and triangles. The student will use theorems about triangles and intersecting lines to determine missing lengths and angle measures of triangles. The student may also be asked to provide a missing length or angle to satisfy a given theorem.

  • 81
    test 2 section 3 q19
    Video lesson

    Additional Topics in Math

    4.    Convert between degrees and radians and use radians to determine arc lengths; use trigonometric functions of radian measure. The student will convert between angle measures in degrees and radians in order to calculate arc lengths by recognizing the relationship between an angle measured in radians and an arc length, evaluating trigonometric functions of angles in radians.

     


  • 82
    test 2 section 3 q20
    Video lesson

    Heart of Algebra

    7.    Algebraically solve systems of two linear equations in two variables. The equations will have rational coefficients, and the system may yield no solution, one solution, or infinitely many solutions. The student may also be asked to determine the value of a constant or coefficient of an equation in which the system has no solution, one solution, or infinitely many solutions.

  • How long do I have access to the course materials?
    You can view and review the lecture materials indefinitely, like an on-demand channel.
    Can I take my courses with me wherever I go?
    Definitely! If you have an internet connection, courses on Udemy are available on any device at any time. If you don't have an internet connection, some instructors also let their students download course lectures. That's up to the instructor though, so make sure you get on their good side!
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    Course details
    Video 12 hours
    Lectures 2
    Certificate of Completion
    Full lifetime access
    Access on mobile and TV

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