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Algebra Tutoring

Personalized support from experienced teachers, with the flexibility of learning online.

Illustration of an online algebra lesson: a tutor on video and a whiteboard solving 3(x − 4) = 2x + 5 to get x = 17.

I have seen such a boost in her grades and confidence — Jessica S

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Top Algebra Tutors

5 of 60 tutors shown · 4.7 avg rating from 1,298 reviews

Mr. Cowley

Certified classroom teacher

Super tutor

5.0

153 ratings

11 years

Experience

6th - 12th

7 days a week

Hi! I became a Math teacher in 2017, and quickly learned how to reach individual students to bring out their best, even if they despise math.

3rd - 9th

Available Wed, Thu, Fri, Sat

Hi! I’m Lourdes Arroyo, and I earned my degree in Mathematics with a minor in Education from Concordia University Texas.

9th - 12th

Available Wed, Thu

With 20 years of teaching experience, I have taught Math, Science, and Physical Education to learners in Arizona. My qualifications include an M.A.…

6th grade

Available Sun, Mon, Wed, Fri

I’ve been teaching for six years and specialize in Math for students in grades 6 through 12. I hold a Bachelor of Education with a focus in…

7th grade and 1st year college

Available Tue, Wed, Thu, Fri, Sat

Can support: Behavioral, Gifted & talented

Hi! My name is Ms. Mondez, and I’m excited to support your child’s learning journey. I’ve worked with students of various ages and learning styles,…

What parents are saying about Algebra tutoring

Steven truly enjoys his tutoring sessions with Mrs. Irene. He mentioned that she has a wonderful way of explaining the material, making it e... asy to understand, and she patiently ensures he grasps the assignments. As a mother, I deeply appreciate this. Thank you, Mrs. Irene, for creating such a comfortable learning environment for my son.

Herrializ - 8th grade, Algebra

My daughter is so happy after her tutoring section and encouraged with the progress of learning!

Rebecca - 8th grade, Algebra

I felt listened to, and that I mattered and my problems academically is cared about and will soon be solved!

porshia - 9th grade, Algebra

Algebra help that starts with the step your child finds difficult

Algebra asks students to move from calculating with numbers to reasoning about unknowns. A child who is comfortable with arithmetic may still find it difficult to work with variables, keep both sides of an equation balanced, or connect a formula to a graph. A lost negative sign or a missed term in distribution can change the answer even when the overall method makes sense.

In 1-to-1 Algebra tutoring, tutors can use your child’s homework or a practice problem to find the step that needs attention. That might mean revisiting fractions before solving equations, showing why an operation must apply to both sides, or linking slope to movement on a coordinate grid. Students can explain their reasoning, try a similar problem, and learn to check an answer by substituting it into the original equation.

Sound familiar?

Why families look for Algebra support

Math was going well. Then Algebra arrived.

Tutors can start with the arithmetic students already know and connect it to variables and equations, one step at a time.

Missed lessons have left gaps.

Tutors can revisit building blocks, such as slope and two-step equations, and help students connect them to the topic they are learning now.

Math confidence has taken a dip.

A familiar equation, such as x + 5 = 12, can give students a starting point before tackling variables on both sides. Tutors can build from what students can explain and add one new Algebra step at a time.

Word problems feel harder than the calculations.

Tutors can help students name the unknown, separate the given information from the question, and translate one phrase at a time into an expression or equation.

Algebra tests & quizzes

  • NY Regents Algebra
  • TSIA math
  • End-of-course exams
  • Unit tests & quizzes

Algebra test practice can include solving linear equations and inequalities, interpreting y = mx + b, and turning a word problem into an equation. Tutors can help students show their working, check a solution by substitution, and compare a calculated slope with the direction of its graph.

Inside a 25-minute session

What an Algebra tutoring session can look like

A session on solving equations can connect familiar arithmetic to a new Algebra step. Here is one way tutors can move from checking sign rules to guided practice with distribution, then give students a related equation to solve independently.

  1. 0–3 min

    Warm-up

    Start with a quick check of negative-number multiplication and a familiar equation, such as 2x + 3 = 11. This helps tutors see whether sign rules or inverse operations need a refresher.

  2. 3–8 min

    Find the gap

    Look at a worked equation from homework or a quiz. In 2(3x − 4) = 22, for example, does the student multiply both terms inside the parentheses by 2, or leave the −4 unchanged?

  3. 8–15 min

    Solve one together

    Work through 2(3x − 4) = 22 to get 6x − 8 = 22, then x = 5. Tutors can ask students why the 2 multiplies both terms and why adding 8 to both sides preserves equality.

  4. 15–22 min

    Try it independently

    Try a related equation, such as 3(2x − 5) = 9. Students write each line themselves while tutors prompt them to track the negative sign and apply each operation to both sides.

  5. 22–25 min

    Review the next step

    Check the solution by substituting it into the original equation. Recap the idea that needed attention, then choose a next step, such as distributing a negative factor or solving an equation with variables on both sides.

Example timings. Tutors can adjust the pace to your child’s needs.

Where students can get stuck in Algebra

Losing a negative sign

A negative sign can belong to a number, an operation, or an entire expression. Ask your child to show one line at a time and explain which part the sign applies to. For example, −4² is −16, while (−4)² is 16: the parentheses change what gets squared.

Using the reciprocal of the wrong number

When (3/4)x = −6, the fraction multiplying x is 3/4. Multiplying both sides by 4/3 makes that coefficient 1, giving x = −8. Naming the coefficient before taking its reciprocal helps separate the operation from the number on the other side.

Mixing up rise and run

For a slope of −3/5, a convenient move is down 3 and right 5. The numerator describes vertical change; the denominator describes horizontal change. Start from a known point and check the direction before drawing the line.

Combining terms that only look alike

Terms need the same variable part, including the exponents, to combine by addition or subtraction. So 3x + 2x becomes 5x, but 3x + 2x² stays as two terms. Multiplication follows a different rule: x³ × x⁵ = x⁸.

How Algebra tutors make the next steps clearer

Make an equation balance before introducing a shortcut

Tutors can use matching counters or symbols to represent the same unknown on both sides of an equation. Removing the same number of counters, or subtracting the same value from each side, keeps the equation balanced. Students can connect that visible action to the written steps before relying on shortcuts.

  1. Start with 3x + 5 = x + 13.
  2. Subtract x from both sides: 2x + 5 = 13.
  3. Subtract 5 from both sides: 2x = 8.
  4. Divide both sides by 2: x = 4.
  5. Check the original equation: 17 = 17.

Find the exact line where distribution breaks

Tutors can ask students to compare worked steps and identify the first line that changes an equation. This turns “remember to distribute” into a concrete check: did the outside factor multiply every term inside the parentheses? Explaining why a step is incorrect gives students another way to check their own work.

  1. Start with 2(3x − 4) = 22.
  2. Distribute to both terms: 6x − 8 = 22.
  3. Add 8 to both sides: 6x = 30.
  4. Divide by 6: x = 5.
  5. Check: 2(15 − 4) = 22.

Translate a fraction into movement on a graph

Students can make a fractional slope easier to picture by separating its two parts. The numerator describes the rise and the denominator describes the run. Tutors can connect each number to a direction on the graph, then ask students to explain the movement before plotting another point.

  1. Mark a known point on the line.
  2. Read −3 as a vertical change: down 3.
  3. Read 5 as a horizontal change: right 5.
  4. Mark the second point and connect the points.
  5. Read left to right: this line falls, consistent with a negative slope.

Putting Algebra skills into practice

Ways tutors can help students connect a familiar rule to a new problem.

From remembering a rule to choosing an operation

Students may remember to flip a fraction but need support deciding which fraction to use. Tutors can ask students to identify the coefficient of the variable, explain which operation will undo it, and check the result in the original equation. This connects a remembered rule to the reasoning behind it.

From calculating a slope to drawing a line

Students can calculate a slope yet still hesitate when plotting it. Tutors can connect the same information in three ways: coordinate pairs, rise-over-run movements, and the direction of the line. Asking students to explain each movement helps connect the formula to the graph.

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