Teaching support from the UK’s largest provider of in-school maths tuition.

one to one lessons

schools supported

Shape confident mathematicians

One to one tuition designed to build confidence and engagement in an interactive low-stakes environment

FREE secondary maths resources

Here you can find all of our free secondary resources; explore the collections or navigate to each section to filter resources by topic

## 15 Algebra Questions And Practice Problems (KS3 & KS4): Harder GCSE Exam Style Questions Included

Beki christian.

Algebra questions involve using letters or symbols to represent unknown values or values that can change. Here you will find 15 algebra questions to test your knowledge and show you the different ways that algebra can be used to solve a problem to find an unknown value or to make generalisations.

## Algebra in KS3 and KS4

Algebra questions ks2, you may also like:, algebra questions ks3: forming and solving equations, algebra questions ks3: graphs, algebra questions ks4: algebraic manipulation, algebra questions ks4: forming and solving equations, algebra questions ks4: graphs, looking for more algebra questions and resources, looking for more ks3 and ks4 maths questions.

Free GCSE maths revision resources for schools As part of the Third Space Learning offer to schools, the personalised online GCSE maths tuition can be supplemented by hundreds of free GCSE maths revision resources including: – GCSE maths past papers – GCSE maths worksheets – GCSE maths questions – GCSE maths topic list

There are many topics and techniques within algebra . In KS3 we learn to write and manipulate basic algebraic expressions and linear equations. In KS4 we develop these techniques to allow us to deal with more complicated algebra problems such as ones that involve quadratic equations or a system of equations.

## How to solve algebraic questions

When you are presented with an algebraic problem it is important to establish what you are being asked to do. Here are some of the key terms along with what they mean:

• Solve the equation – find out the value of the unknown
• Substitute – put the values you have been given into the algebraic expression
• Simplify – collect together like terms to make the expression or equation look simpler
• Expand brackets – multiply out the brackets
• Factorise – put into brackets
• Make x the subject – rewrite the equation in the form x =…..

Remember, when working with algebra, we must still apply BODMAS / BIDMAS. i.e. B rackets, I ndices (powers, exponents, square roots), D ivision, M ultiplication, A ddition, S ubtraction.

When working with algebraic expressions and equations we must consider carefully which operations to deal with first.

## Algebra in KS2

The ideas of writing and simplifying expressions, solving equations and substitution are introduced in KS2. Here are some example KS2 algebra questions:

1. A chocolate bar costs c pence and a drink costs d pence. Write down an expression for the cost of 2 chocolate bars and 2 drinks.

2 chocolate bars would cost 2 lots of c, or 2c, and 2 drinks would cost 2 lots of d, or 2d.

2. Simplify the expression 4m+5+2m-1

We need to collect together like terms here so 4m + 2m = 6m and 5 – 1 = 4 (watch out for the negative).

## Algebra questions KS3

In KS3 we learn a variety of different algebra techniques to answer algebra questions and to practise problem solving with algebra. These include:

• Simplifying algebraic expressions
• Expanding brackets and factoring
• Forming algebraic equations from word problems
• Solving algebraic equations and inequalities
• Substituting into expressions
• Changing the subject of an equation
• Working with real life graphs and straight line graphs

• Year 6 Maths Test
• Year 7 Maths Test
• Year 8 Maths Test
• Year 9 Maths Test

## Algebra questions KS3: basic algebra

1. In this pyramid, you add two adjacent blocks to find the value of the block above.

What expression will be in the top box?

2.  Brian is a window cleaner. He uses the following formula to calculate the amount to charge his customers:

Charge = £20 + 4n

Where n is the number of windows a house has.

If a house has 7 windows, how much would Brian charge?

In this question, n is 7 so we can substitute 7 into the formula.

Charge = £20 + 4 × 7

Charge = £48

3. The area of a rectangle is 4x-6.

Which of the following pairs could be the length and width of the rectangle?

2x and 2x-3

There are two ways of attempting this question. We know that area \;of \;a \;rectangle = length × width so we could multiply each pair together to see which pair makes 4x − 6.

Alternatively, if we factorise 4x − 6 we get 2(2x − 3) meaning the sides could be 2 and 2x − 3.

4.  The formula for changing degrees Celsius to degrees Fahrenheit is

F=\frac{9C}{5}+32

Rearrange this formula to make C the subject.

5. Work out the size of the smallest angle.

The angles in a triangle add up to 180^{\circ} therefore we can write

Now we have an equation we can solve.

The angles are :

The smallest angle is 34^{\circ} .

6.  Jamie’s dad is 4 times older than Jamie. In 14 years time, Jamie’s dad will be twice the age of Jamie.

What is the sum of Jamie’s age now and Jamie’s dad’s age now?

To solve this we need to write an equation.

Let Jamie’s age now be x . Then Jamie’s dad’s age is 4x .

In 14 years time Jamie’s age will be x + 14 and Jamie’s dad’s age will be 4x + 14 .

Since we know Jamie’s dad’s age will be two times Jamie’s age, we can write

4x+14=2(x+14)

Jamie is currently 7 years old meaning his dad is 28 years old. The sum of their ages is 35 .

7.  Which of the following lines passes through the point (2, 5)?

At the point (2, 5), x is 2 and y is 5. We can check which equation works when we substitute in these values:

## Algebra questions KS4

Algebra is studied extensively in the GCSE and IGCSE curriculum.

In KS4 we build on the techniques learnt in KS3. Topics include:

• Expanding and factorising polynomials
• Solving simultaneous equations
• Inequalities
• Algebraic fractions
• Further work on graphs

8. Which of the following expressions has the smallest value when a=5 and b=-3?

9. Find an expression in terms of x for the volume of this cuboid

Volume = (5x+1)(2x-3)(3x-1)

Volume = (10x^2+2x-15x-3)(3x-1)

Volume = (10x^2-13x-3)(3x-1)

Volume = 30x^3-39x^2-9x-10x^2+13x+3

Volume = 30x^3-49x^2+4x+3

10. The area of this triangle is 24cm^2 .

Work out the perimeter of the triangle.

The area of a triangle is area = \frac{1}{2} × b × h.

If we fill in what we know we get:

Since x = 3 , the side lengths are 6m, 8cm and 10cm .

The perimeter is 6 + 8 + 10 = 24cm .

11.  Solve the equation x+2-\frac{15}{x}=0

x=-2 or x=15

x=-3 or x=5

x=-5 or x=3

x=-15 or x=2

We can make this a bit easier by getting rid of the fraction involving x. We do this by multiplying each term by x.

12. At a theme park the Jones family purchased 2 adult tickets and 3 child tickets for £48 .  The Evans family purchased 3 adult tickets and 1 child ticket for £44 .

Calculate the cost of one child ticket.

We can write simultaneous equations to solve this.

2a+3c=48 (Equation 1) 3a+c=44 (Equation 2)

Multiply equation 2 by 3 to make the coefficients of c equal: 9a+3c=132 (Equation 3)

Subtract equation 1 from equation 3: 7a= 84 a=12

Substitute a into equation 3: 3×12+c=44 36+c=44 c=8

The cost of an adult ticket is £12 and a child ticket is £8 .

13.  Which of these lines is parallel to the line 2y = x + 7

For two lines to be parallel, their gradient must be equal.

If we rearrange 2y=x+7 to make y the subject we get y=\frac{1}{2}x+\frac{7}{2}.

14. Find the minimum value of the function f(x) = x^2+4x+5 .

To find the minimum value we need to complete the square.

The minimum value is 1. This occurs when (x+2) is 0.

15. The diagram shows the circle x^2+y^2=25 . The line is a tangent to the circle at the point (3,4) . Work out the equation of the line.

To work out the gradient of the line we need to work out the gradient of the normal.

We know that the normal goes through the points (0, 0) and (3, 4) so we can calculate the gradient: \frac{4-0}{3-0}=\frac{4}{3}.

The gradient of the tangent will be \frac{-3}{4}.

We can now use y=mx+c . We know the tangent goes through the point (3, 4) and that it’s gradient is \frac{-3}{4} .

Third Space Learning’s free GCSE maths resource library contains detailed lessons with step-by-step instructions on how to solve algebra problems, as well as worksheets with algebra practice questions and more GCSE exam questions.

Take a look at the Algebra lessons today – more are added every week.

• 15 Simultaneous equations questions
• 15 Trigonometry questions
• 15 Ratio questions
• 15 Probability questions
• 15 Venn diagram questions
• 15 Pythagoras theorem questions
• Long division questions

Read more: Question Level Analysis Of Edexcel Maths Past Papers (Foundation)

Do you have students who need extra support in maths? Every week Third Space Learning’s maths specialist tutors support thousands of students across hundreds of schools with weekly online 1-to-1 lessons and maths interventions designed to plug gaps and boost progress. Since 2013 we’ve helped over 150,000 primary and secondary students become more confident, able mathematicians. Find out more about our GCSE Maths tuition or request a personalised quote for your school to speak to us about your school’s needs and how we can help.

Secondary school tuition designed to plug gaps and prepare KS3 and KS4 students for the challenges ahead.

Related Articles

## FREE Essential GCSE Worksheet Pack

Contains skills-based, applied and exam style questions that are suitable for foundation and higher GCSE maths revision for AQA, OCR and Edexcel exam boards.

## Privacy Overview

If you're seeing this message, it means we're having trouble loading external resources on our website.

If you're behind a web filter, please make sure that the domains *.kastatic.org and *.kasandbox.org are unblocked.

## Course: Algebra 1   >   Unit 2

• Why we do the same thing to both sides: Variable on both sides
• Intro to equations with variables on both sides
• Equations with variables on both sides: 20-7x=6x-6

## Equations with variables on both sides

• Equation with variables on both sides: fractions
• Equations with variables on both sides: decimals & fractions
• Equation with the variable in the denominator
• an integer, like 6 ‍
• a simplified proper fraction, like 3 / 5 ‍
• a simplified improper fraction, like 7 / 4 ‍
• a mixed number, like 1   3 / 4 ‍
• an exact decimal, like 0.75 ‍
• a multiple of pi, like 12   pi ‍   or 2 / 3   pi ‍

## Free Printable Math Worksheets for Algebra 1

Created with infinite algebra 1, stop searching. create the worksheets you need with infinite algebra 1..

• Fast and easy to use
• Multiple-choice & free-response
• Never runs out of questions
• Multiple-version printing

## Free 14-Day Trial

• Writing variable expressions
• Order of operations
• Evaluating expressions
• Number sets
• Adding and subtracting rational numbers
• Multiplying and dividing rational numbers
• The distributive property
• Combining like terms
• Percent of change
• One-step equations
• Two-step equations
• Multi-step equations
• Absolute value equations
• Solving proportions
• Percent problems
• Distance-rate-time word problems
• Mixture word problems
• Work word problems
• Literal Equations
• Graphing one-variable inequalities
• One-step inequalities
• Two-step inequalities
• Multi-step inequalities
• Compound inequalities
• Absolute value inequalities
• Discrete relations
• Continuous relations
• Evaluating and graphing functions
• Finding slope from a graph
• Finding slope from two points
• Finding slope from an equation
• Graphing lines using slope-intercept form
• Graphing lines using standard form
• Writing linear equations
• Graphing linear inequalities
• Graphing absolute value equations
• Direct variation
• Solving systems of equations by graphing
• Solving systems of equations by elimination
• Solving systems of equations by substitution
• Systems of equations word problems
• Graphing systems of inequalities
• Discrete exponential growth and decay word problems
• Exponential functions and graphs
• Writing numbers in scientific notation
• Operations with scientific notation
• Addition and subtraction with scientific notation
• Naming polynomials
• Multiplying polynomials
• Multiplying special case polynomials
• Factoring special case polynomials
• Factoring by grouping
• Dividing polynomials
• Completing the square
• By taking square roots
• By factoring
• By completing the square
• Using the distance formula
• Using the midpoint formula
• Simplifying rational expressions
• Finding excluded values / restricted values
• Multiplying rational expressions
• Dividing rational expressions
• Adding and subtracting rational expressions
• Finding trig. ratios
• Finding angles of triangles
• Finding side lengths of triangles
• Visualizing data
• Center and spread of data
• Scatter plots
• Using statistical models
• Practice Problems
• Assignment Problems
• Show all Solutions/Steps/ etc.
• Hide all Solutions/Steps/ etc.
• Preliminaries Introduction
• Preliminaries
• Calculus II
• Calculus III
• Differential Equations
• Algebra & Trig Review
• Common Math Errors
• Complex Number Primer
• How To Study Math
• Cheat Sheets & Tables
• MathJax Help and Configuration
• Complete Book
• Complete Book - Problems Only
• Complete Book - Solutions
• Other Items
• Print Page in Current Form (Default)
• Show all Solutions/Steps and Print Page
• Hide all Solutions/Steps and Print Page

Here are a set of practice problems for the Algebra notes. Click on the " Solution " link for each problem to go to the page containing the solution.

Note that some sections will have more problems than others and some will have more or less of a variety of problems. Most sections should have a range of difficulty levels in the problems although this will vary from section to section.

Here is a listing of sections for which practice problems have been written as well as a brief description of the material covered in the notes for that particular section.

• Number Theory
• Probability
• Everyday Math
• Classical Mechanics
• Electricity and Magnetism
• Computer Science
• Quantitative Finance

Take a guided, problem-solving based approach to learning Algebra. These compilations provide unique perspectives and applications you won't find anywhere else.

## Algebra through Puzzles

What's inside.

• Introduction
• Simplifying Shortcuts
• Arithmetic Logic and Magic
• Balancing Scales
• Rates and Ratios
• Equations and Unknowns
• Manipulating Exponents
• Algebra in Motion
• Common Misconceptions
• Function Fundamentals
• Transformations
• Polynomials
• Factoring Polynomials

## Rational Functions

Piecewise functions, community wiki.

Browse through thousands of Algebra wikis written by our community of experts.

## Expressions and Variables

• What Makes A Good Problem?
• Simplifying Expressions
• Distributive Property
• Zero Product Property
• Contest Math I
• Solving Equations
• Setting Up Equations
• Simple Equations
• Verifying Solutions
• Multi-step Equations
• Isolating a Variable
• Balance Puzzles
• System of Linear Equations (Simultaneous Equations)
• How are exponent towers evaluated?
• Does a square root have two values?
• Do Square Roots Always Multiply?
• Is 0.999... = 1?
• What is 0 to the power of 0?
• If AB=AC, does B=C?
• Is (a/b)/c = a/(b/c)?
• Does $$\sqrt{x^2+y^2}=x+y?$$
• Does cross multiply always work for inequalities?
• How does addition in the denominator work?
• List of Common Misconceptions
• Linear Equations
• Forms of Linear Equations
• Equations of Parallel and Perpendicular Lines

## Systems of Linear Equations

• Solving Linear Systems Using Matrices
• Absolute Value
• Absolute Value Equations
• Absolute Value Inequalities
• Linear Inequalities
• Absolute Value Linear Inequalities
• System of Inequalities
• Linear Programming

## Non-Linear Inequalities

• Polynomial Inequalities
• Classical Inequalities
• Absolute Value Inequalities - 1 Quadratic Term
• Exponential Inequalities
• Logarithmic Inequalities

• Completing The Square
• Applications of Completing the Square

• Square Roots
• Rationalizing Denominators

## Arithmetic and Geometric Progressions

• Arithmetic Progressions
• Arithmetic Mean
• Harmonic Progression
• Harmonic Mean
• Geometric Progressions
• Geometric Mean
• Arithmetic and Geometric Progressions Problem Solving
• Arithmetic-Geometric Progression
• Evaluating Functions
• Function Composition
• Inverse Functions
• Function Terminology
• Graphs of Functions
• Transforming Graphs of Functions
• Functional Equations
• Multiplying Polynomials
• Polynomial Division
• Synthetic Division
• Solving Identity Equations
• Difference Of Squares
• Applying the Perfect Square Identity
• Applying the Perfect Cube Identity
• Factoring by Substitution
• Rational Expressions
• Simplifying Rational Expressions
• Factoring Compound Quadratics: $$\, ax^4 + bx^2 + c$$
• Factoring Cubic Polynomials
• Descartes' Rule of Signs
• Fundamental Theorem of Algebra
• Method of Undetermined Coefficients
• Remainder Factor Theorem
• Transforming Roots of Polynomials
• Intercepts of Rational Functions
• Rational Equations
• Graphing Rational Equations
• Partial Fractions - Linear Factors
• Partial Fractions - Cover Up Rule
• Partial Fractions - Irreducible Quadratics
• Partial Fractions - Repeated Factors
• Telescoping Series - Sum
• Floor Function
• Ceiling Function
• Trailing Number of Zeros
• Fractional Part Function
• Hermite's Identity
• Rules of Exponents
• Simplifying Exponents

## Exponential Functions

• Rules of Exponents - Algebraic
• Solving Exponential Equations
• Graphs of Exponential Functions
• Exponential Functions - Problem Solving
• Interest Rate
• Leonhard Euler
• Solving Logarithmic Equations
• Polar Coordinates
• Converting Polar Coordinates to Cartesian
• Parametric Equations
• Complex Numbers
• Complex Conjugates
• Complex Numbers - Absolute Values
• Complex Plane
• Complex Numbers in Geometry
• Gaussian Integers
• Discrete Fourier Transform
• Euler's Formula
• De Moivre's Theorem
• Roots of Unity

• Linear Algebra
• Determinants
• Eigenvalues and Eigenvectors
• Kernel (Nullspace)
• Vector Space
• Cayley-Hamilton Theorem
• Row And Column Spaces
• Spectral Theorem
• Fundamental Subspaces
• Change of Basis
• Rank-Nullity Theorem
• Linear Transformations
• Linear Independence
• Jordan Canonical Form
• Affine transformations
• Vieta Root Jumping

• Algebraic Manipulation
• Algebraic Manipulation Identities
• Sum of n, n², or n³
• Telescoping Series - Product
• Nested Functions
• Cardano's Method
• Cubic Discriminant
• Gauss: The Prince of Mathematics
• Srinivasa Ramanujan
• Binomial Coefficient
• Pascal's Triangle
• Binomial Theorem
• Negative Binomial Theorem
• Fractional Binomial Theorem
• Rational Root Theorem
• Vieta's Formula
• Newton's Identities
• Completing the Square - Multiple Variables
• Algebraic Identities
• Factorization of Polynomials
• Sophie Germain Identity
• Algebraic Number Theory
• Fermat's Last Theorem
• Eisenstein's Irreducibility Criterion
• Group Theory
• Lagrange's Theorem
• Schwartz-Zippel Lemma
• Polynomial Interpolation by Remainder Factor Theorem
• Lagrange Interpolation
• Method of Differences
• Primitive Roots of Unity
• Symmetric Polynomials
• The $$uvw$$ Method
• Chebyshev Polynomials - Definition and Properties

• Cauchy-Schwarz Inequality
• Titu's Lemma
• Rearrangement Inequality
• Chebyshev's Inequality
• Jensen's Inequality
• Hölder's Inequality
• Young's Inequality
• Reverse Rearrangement Inequality
• Arithmetic Mean - Geometric Mean
• Applying the Arithmetic Mean Geometric Mean Inequality
• Power Mean Inequality (QAGH)
• Triangle Inequality
• AIME Math Contest Preparation
• JEE Exam Preparation
• RMO Math Contest Preparation
• INMO Math Contest Preparation
• KVPY Exam Preparation
• BITSAT Exam Preparation

• Skills by Standard
• Skills by Category

Go to profile

• Assignments
• Assessments
• Report Cards
• Our Teachers

Common Core - State Standards Initiative

Algebra has a reputation for being difficult, but Math Games makes struggling with it a thing of the past. Kids can use our free, exciting games to play and compete with their friends as they progress in this subject!

Algebra concepts that pupils can work on here include:

• Solving and writing variable equations to find answers to real-world problems
• Writing, simplifying and evaluating variable expressions to figure out patterns and rules
• Solving linear equations and inequalities
• Finding the slopes of graphs, and graphing proportional relationships and equations
• Completing and writing rules for function tables

With Math Games, students can work at a suitable level for their individual abilities, in a format that’s simple to use and lots of fun to engage with! They can also use our digital textbook, game applications or PDF worksheets. Choose a skill to start playing.

## HIGH SCHOOL

• ACT Tutoring
• SAT Tutoring
• PSAT Tutoring
• ASPIRE Tutoring
• SHSAT Tutoring
• STAAR Tutoring

• MCAT Tutoring
• GRE Tutoring
• LSAT Tutoring
• GMAT Tutoring
• AIMS Tutoring
• HSPT Tutoring
• ISEE Tutoring
• ISAT Tutoring
• SSAT Tutoring

## math tutoring

• Elementary Math
• Pre-Calculus
• Trigonometry

## science tutoring

Foreign languages.

• Mandarin Chinese

## elementary tutoring

• Computer Science

## Search 350+ Subjects

• Video Overview
• Tutor Selection Process
• Online Tutoring
• Mobile Tutoring
• Instant Tutoring
• How We Operate
• Our Guarantee
• Impact of Tutoring
• Reviews & Testimonials
• Media Coverage

## SAT Math : Algebra

Study concepts, example questions & explanations for sat math, all sat math resources, example questions, example question #92 : how to find the solution to an equation.

If 6 x = 42 and xk = 2, what is the value of k ?

Solve the first equation for x by dividing both sides of the equation by 6; the result is 7. Solve the second equation for k by dividing both sides of the equation by x, which we now know is 7. The result is 2/7.

## Example Question #93 : How To Find The Solution To An Equation

If 4 x + 5 = 13 x + 4 –  x  – 9, then x = ?

Start by combining like terms.

4 x + 5 = 13 x + 4 –  x  – 9

4 x + 5 = 12 x  – 5

## Example Question #94 : How To Find The Solution To An Equation

If 3 – 3 x < 20, which of the following could not be a value of x ?

First we solve for x .

Subtracting 3 from both sides gives us –3 x  < 17.

Dividing by –3 gives us x  > –17/3.

–6 is less than –17/3.

## Example Question #1 : Algebra

Let x be a number. Increasing x by twenty percent yields that same result as decreasing the product of four and x by five. What is x?

The problem tells us that increasing x by twenty percent gives us the same thing that we would get if we decreased the product of four and x by five. We need to find expressions for these two situations, and then we can set them equal and solve for x.

Let's find an expression for increasing x by twenty percent. We could represent this as x + 20%x = x + 0.2x = 1.2x = 6x/5.

Let's find an expression for decreasing the product of four and x by five. First, we must find the product of four and x, which can be written as 4x. Then we must decrease this by five, so we must subtract five from 4x, which could be written as 4x - 5.

Now we must set the two expressions equal to one another.

6x/5 = 4x - 5

Subtract 6x/5 from both sides. We can rewrite 4x as 20x/5 so that it has a common denominator with 6x/5.

0 = 20x/5 - 6x/5 - 5 = 14x/5 - 5

0 = 14x/5 - 5

Now we can add five to both sides.

Now we can multiply both sides by 5/14, which is the reciprocal of 14/5.

5(5/14) = (14x/5)(5/14) = x

## Example Question #96 : How To Find The Solution To An Equation

If 4 xs = v, v = ks , and sv ≠ 0, which of the following is equal to k ?

This question gives two equalities and one inequality. The inequality ( sv ≠ 0 ) simply says that neither s nor v is 0. The two equalities tell us that 4 xs and ks are both equal to v, which means that 4 xs and ks   must be equal to each other--that is, 4 xs = ks . Dividing both sides by s gives 4 x = k , which is our solution.

## Example Question #97 : How To Find The Solution To An Equation

If 2x 2 (5-x)(3x+2) = 0, then what is the sum of all of the possible values of x?

Since we are told that 2x 2 (5-x)(3x+2) = 0, in order to find x, we must let each of the factors of our equation equal zero. The equation is already factored for us, which means that our factors are 2x 2 , (5-x), and (3x+2). We must let each of these equal zero separately, and these will give us the possible values of x that satisfy the equation.

Let's look at the factor 2x 2  and set it equal to zero.

Then, let's look at the factor 5-x.

Finally, we set the last factor equal to zero.

Subtract two from both sides

Divide both sides by three.

This means that the possible values of x are 0, 5, or -2/3. The question asks us to find the sum of these values.

0 + 5 + -2/3

Remember to find a common denominator of 3.

15/3 + -2/3 = 13/3.

## Example Question #98 : How To Find The Solution To An Equation

If bx + c = e – ax, then what is x?

To solve for x:

bx + c = e – ax

bx + ax = e – c

x(b+a) = e-c

x = (e-c) / (b+a)

√( x 2 -7) = 3

To solve, remove the radical by squaring both sides

(√( x 2 -7)) 2 = 3 2

(√3x) 2  = 9 2

x = 81/3 = 27

## Example Question #1 : Linear / Rational / Variable Equations

√(8y) + 18 = 4

First, simplify the equation:

√(8y) = -14

Then square both sides

(√8y) 2 = -14 2

y = 196/8 = 24.5

## Report an issue with this question

If you've found an issue with this question, please let us know. With the help of the community we can continue to improve our educational resources.

## DMCA Complaint

If you believe that content available by means of the Website (as defined in our Terms of Service) infringes one or more of your copyrights, please notify us by providing a written notice (“Infringement Notice”) containing the information described below to the designated agent listed below. If Varsity Tutors takes action in response to an Infringement Notice, it will make a good faith attempt to contact the party that made such content available by means of the most recent email address, if any, provided by such party to Varsity Tutors.

Your Infringement Notice may be forwarded to the party that made the content available or to third parties such as ChillingEffects.org.

Please be advised that you will be liable for damages (including costs and attorneys’ fees) if you materially misrepresent that a product or activity is infringing your copyrights. Thus, if you are not sure content located on or linked-to by the Website infringes your copyright, you should consider first contacting an attorney.

You must include the following:

Send your complaint to our designated agent at:

Charles Cohn Varsity Tutors LLC 101 S. Hanley Rd, Suite 300 St. Louis, MO 63105

Or fill out the form below:

## Contact Information

Complaint details.

## Find the Best Tutors

#### IMAGES

1. Math Problems Online

2. Pre Algebra Worksheets With Answer Key

3. Algebra Word Problems Worksheet : Algebra 1 Worksheets

4. Algebra Practice Problems Worksheets

5. Algebra 1 Worksheets

6. Basic Algebra Problems Worksheet And Answers

#### VIDEO

1. Easy Algebra‼️Looking for SAT Math Practice problems and questions?

2. Algebra with Quadratic ‼️Looking for SAT Math Practice problems and questions?

3. Math Olympiad Algebra Problem || Math Problems || Explored Maths

4. Math Olympiad Algebra Problem. IMO Exam Practice

5. SAT Algebra ‼️Looking for SAT Math Practice problems and questions? Here's a bunch of free resolll

1. Where Did Algebra Come From?

Algebra has been developed over thousands of years in several different countries. The earliest methods for solving mathematical problems with one or more unknown quantities come from ancient Egypt.

2. Does Holt Provide an Answer Key for Its Math Workbooks?

Students can find answers to the practice problems in Holt, Rinehart and Winston mathematics textbooks at Go.HRW.com. Answers for the following subjects are available as of 2016: middle school mathematics, pre-algebra, algebra and geometry.

3. What Is Contemporary Math?

Contemporary math is a math course designed for college freshman that develops critical thinking skills through mathematics with an emphasis on practical applications. Contemporary math provides students with an alternative to more traditio...

4. 15 Algebra Questions And Practice Problems (KS3, KS4, GCSE)

Looking for more KS3 and KS4 maths questions? Free GCSE maths revision resources for schools. As part of the Third Space Learning offer to schools, the

5. Algebra 1

This unit does not include exercises. Course challenge. Test your knowledge of the skills in this

6. Equations with variables on both sides (practice)

Do 4 problems. Check.

7. Practice Solving Equations

Practice Solving Equations. Names: Solve each: 1). 2). 3). 4). 5). 6). 7). 8). Page 2. 9). 10) Solve for x: 11). 12)

8. Free Printable Math Worksheets for Algebra 1

Stop searching. Create the worksheets you need with Infinite Algebra 1. · Fast and easy to use · Multiple-choice & free-response · Never runs out of questions

9. Algebra (Practice Problems)

Algebra · Integer Exponents – In this section we will start looking at exponents. · Solutions and Solution Sets · Graphing · Lines, Circles and

10. Math.com Practice Algebra

... homework help from basic math to algebra, geometry and beyond. Students, teachers, parents, and everyone can find solutions to their math problems instantly.

11. Algebra Practice Problems for Precalculus and Calculus 1

Algebra Practice Problems for Precalculus and Calculus. Solve the following equations for the unknown x: 1. 5 = 7x − 16. 2. 2x − 3 = 5 − x. 3. 1. 2. (x − 3)

12. Practice Algebra

Practice math and science questions on the Brilliant iOS app. About · Careers

13. Algebra

Solving and writing variable equations to find answers to real-world problems; Writing, simplifying and evaluating variable expressions to figure out patterns

14. SAT Math : Algebra

Example Questions. SAT Math Help » Algebra. Algebra : Example Question #1. If 6x = 42 and xk =