1-on-1 online tutoring
Online pre-algebra tutors
Fractions, variables and order of operations, before Algebra 1.
- From $36 an hour
- First session free, no card
- The same tutor every session
Reviewed by Wren H., Elementary & Middle School Math Specialist
After you book
How the free pre-algebra session works
No card and nothing to decide first. If it is not right for your child, you owe nothing.
Pick a grade and a time
About a minute.
We call you
To hear what your child needs, so the tutor comes prepared.
Your child meets their tutor
45 minutes, live and 1-on-1.
- 28,000+
- hours of 1-on-1 lessons taught
- 1,150+
- US students taught
- 200
- tutors on the team
- 90%
- parent satisfaction score
From other parents
What parents tell us
Four of them on video, unscripted, and more in their own words.
LeathaParent of a 6th grader“She was not reading fluently at all. Now she is reading 41 to 50 words a minute.”
JessicaParent of three“They all see the same tutor. He knows their names.”
Dad of a 7th grader “He was a straight-A student in sixth grade, then his grades were suffering. His grades have improved dramatically.”
MariaMom of three“They sign in by themselves. They look forward to these sessions.”
I can see the improvement in Eden's math and the grade he gets from the school test.
7th grade math student's parent
Logan truly enjoys working with Omar and they share a wonderful bond that reflects in his engagement and learning. The comfort and trust Logan has with his tutor make a real difference in his progress. Whenever I feel that school support is not sufficient for Logan, my first point of contact will be Ruvimo, as I have complete confidence in the guidance and support provided.
Pre-algebra student's parent
Omar has an understanding with Aethan and he always matches his pace and helps him out. Also I can see steady progress in his academics for Math. Aethan scored 70 on the linear test, which is a remarkable improvement and a strong step forward from his previous performance.
Pre-algebra student's parent
Pricing
Simple pricing
Your first 45-minute session is free. No credit card, no commitment. After that you buy sessions in a block and use them whenever you like.
FreeYour first 45-minute session
No credit card, no commitment.
8 sessions
$54per hour
$432 total for 8 sessions
- Valid for 3 months
- 60-minute private 1-on-1 sessions
- The same tutor every session
25 sessionsSave 17%
$45per hour
$1,125 total for 25 sessions
- Valid for 6 months
- 60-minute private 1-on-1 sessions
- The same tutor every session
- Most chosen
50 sessionsSave 33%
$36per hour
$1,800 total for 50 sessions
- Valid for 12 months
- 60-minute private 1-on-1 sessions
- The same tutor every session
- Change tutor at no charge
- Payment plans on every package
Questions parents ask
What grade levels does Ruvimo's pre-algebra tutoring cover?
Ruvimo's pre-algebra program covers grades 6 to 8. Some Grade 6 students enter with gaps in multiplication or division that need to be addressed before pre-algebra concepts are introduced; others are on accelerated tracks and are ready to begin working with variables and expressions earlier than typical. Grade 6 and 7 students are often the most frequent users of pre-algebra tutoring, as multi-digit multiplication and division, fractions, ratios, and introductory equations tend to cluster as pain points in those years. The starting point for each student is assessed in the free first session.
How is Ruvimo different from Khan Academy or other free resources?
Khan Academy delivers video lessons and practice problems at scale; it cannot observe your child's specific error pattern, adjust in real time, or rebuild confidence after repeated wrong answers. In our sessions, tutor response to frustration is as important as the math content itself. A Grade 6 student in our program made her strongest gains only after a tutor directly addressed her anxiety around incorrect answers, something no self-paced platform can replicate. Ruvimo also tracks progress across sessions, aligns to your child's actual school curriculum, and gives you a written parent summary after every session.
What is included in the parent progress summary?
After each session, parents receive a written summary covering what was worked on, where the student performed well, and where gaps remain. It notes any patterns, such as consistent errors in a specific operation or hesitation on word problems, and flags whether session frequency should be reconsidered. The summary is generated after every session, not as a monthly report, so you have a clear picture of progress without waiting. This also makes it easier to raise specific concerns with your child's classroom teacher.
How does Ruvimo help with pre-algebra word problems?
Tutors treat word problems as a reading and comprehension task, not just a math task. Grade 6 students in our sessions have repeatedly missed correct answers not because they lacked the math skill, but because they skipped units or misread what was being asked. Our tutors work specifically on reading the full problem before attempting any calculation, identifying what is given versus what is unknown, and checking whether the answer addresses the actual question. This approach has produced direct improvements in geometry and measurement scores for students with strong underlying math ability.
Do your tutors follow my child's school curriculum?
Yes, and this is deliberate. Tutors align session content to the student's actual school curriculum, which reduces the confusion that comes from learning a concept one way in class and a different way with a tutor. We have seen this alignment directly reduce cognitive load for students, particularly in Grade 5 and 6, where students report enjoying sessions more and retaining material better when the approach mirrors what their teacher uses. Parents can share syllabi, textbooks, or upcoming test topics to keep sessions precisely on track.
How often should my child meet with a pre-algebra tutor?
Once a week is a reasonable starting point for students who need reinforcement alongside regular classroom instruction. For students who have difficulty retaining methods between sessions, a pattern we see frequently in Grades 5 and 6, twice-weekly sessions produce better results. Frequency is easy to adjust: sessions are not locked into a fixed schedule. If a student's grade stabilizes or an exam period ends, sessions can be scaled back without any fees or friction.
How quickly will my child see improvement in pre-algebra?
Most families notice meaningful improvement within four to six weeks of consistent sessions. A Grade 7 student in our program moved from persistent struggles with multi-digit division to earning a B on her semester exam through targeted weekly practice. Timeline depends on the size of the existing gap, session frequency, and how closely the tutor's work matches the school curriculum. Students with methodology or recall gaps, common in Grade 5 and 6, generally benefit from twice-weekly sessions to build retention between classes.
Can Ruvimo support honors pre-algebra or accelerated math tracks?
Yes. Tutors work with students on grade-level, honors, and accelerated curricula. The session plan is built around your child's specific course, not a generic pre-algebra outline. If your child is in an accelerated Grade 5 or Grade 6 track moving toward early algebra, the tutor adjusts both pace and problem difficulty accordingly. Parents receive a progress summary after each session, which makes it straightforward to confirm that the work aligns with what the school expects at the honors level.
Do Ruvimo tutors help with homework, or only teach concepts?
Both. Tutors work through assigned homework alongside your child when that is the immediate need, and they also build conceptual understanding that prevents the same problems from recurring. In pre-algebra, these two things are often inseparable. A student who cannot complete a long-division homework problem usually needs a short targeted explanation before working through the problem set. Tutors plan each session around both what was assigned and what still needs reinforcing.
What if my child doesn't connect with their tutor?
We swap tutors. No charge, no questions asked. A mismatch in teaching style or personality is a real obstacle to learning, and we do not ask families to push through it. Students who feel at ease with their tutor consistently make faster progress; we have seen this directly in pre-algebra, where confidence and comfort in the session correlate strongly with grade improvement. Requesting a new tutor takes one message to our team.
Are Ruvimo tutors background-checked and credentialed?
Every Ruvimo tutor goes through AI-assisted screening followed by a manual review before being approved to teach. Credential verification is part of the process. Tutors are required to demonstrate subject knowledge and teaching experience, not just hold a degree. Ruvimo tutors are based primarily in India, the Philippines, and Africa, which is how we maintain quality instruction at accessible price points. You receive the same tutor every session, so there is no repeated re-introduction as your child's needs evolve.
How much does online pre-algebra tutoring cost?
Ruvimo sessions start at $36 per session. Significantly below the typical market rate of $60 to $100 per hour for 1-on-1 math tutoring. There are no enrollment fees and no hidden charges. A free first session is included so your child can experience the format before you commit to anything. Sessions come in packages of 8, 25 or 50 that you use at your own pace.
Still have a question? Ask us and a person answers, or call +1 (254) 425-4593.
How our online pre-algebra tutors fix grade-by-grade math gaps
Grades 6 to 8 are where arithmetic ends and algebra begins. Students move from computing with known numbers to reasoning about unknown ones, and the curriculum assumes they arrive at each step with every previous concept intact. When they don’t, the gap rarely shows up as a single missing skill. It shows up as a pattern of errors that looks like carelessness but isn’t.
Grade 5: fractions, decimals, and order of operations
- Adding and subtracting fractions with unlike denominators, CCSS 5.NF.A.1
- Multiplying fractions and dividing unit fractions by whole numbers, CCSS 5.NF.B.4, 5.NF.B.7
- Decimal operations to hundredths, CCSS 5.NBT.B.7
- Order of operations with parentheses, brackets, and braces, CCSS 5.OA.A.1
- Coordinate plane, first quadrant only, CCSS 5.G.A.1, 5.G.A.2
- Where students get stuck: Students who treat fraction addition as “add the tops, add the bottoms” can solve ½ + ½ by accident but fail on unlike denominators because they’ve never internalized that a fraction is one quantity. The same student orders decimals by digit count, concluding 0.45 is greater than 0.5 because 45 is greater than 5. On a 5th-grade test, they write 1/2 + 1/3 = 2/5, an answer that looks systematic and is completely wrong. For mixed numbers, they subtract whole-from-whole and fraction-from-fraction independently, writing 2 1/4 − 1 5/6 = 1 − 4/6 = 2/6, because they never converted to improper fractions first.
- State assessments: CAASPP/Smarter Balanced (CA, WA, OR), STAAR Grade 5 Math (TX), FAST (FL), NY State Grade 5 Math Test, MCAS (MA), MAP Growth.
- Connects to: Grade 6 rational number operations, including division of fractions by fractions, a student who cannot subtract mixed numbers reliably will struggle with that standard immediately.
- Closing this gap: Once the conversion step is named explicitly, fraction operations typically stabilize in 3 to 5 focused sessions.
Grade 6, the bridge year
Sixth grade is the year pre-algebra stops being review and starts being new. Students encounter negative numbers, variables in equations, and ratio reasoning all within the same year. The pacing is fast, and the concepts don’t just add to each other, they interact. A student who is shaky on signed numbers will struggle with variables. A student who guesses at equations by inspection has no model for inequalities.
The Symptom: Students who can solve x + 4 = 11 by asking “what number plus 4 makes 11?” collapse on 3x − 7 = 14 because guessing is no longer practical. On a test, they write 3x − 7 = 14, so x = 14 − 7 = 7, then stop. Applying inverse operations in the wrong order and never catching the error.
The Fix: Our online pre-algebra tutors install an explicit inverse-operations model before moving to multi-step equations, so the student has a procedure to follow rather than a number to guess.
Grade 6 content appears on STAAR Grade 6, CAASPP Grade 6, FAST Grade 6, the NY State Grade 6 Math Test, and iReady and MAP Growth diagnostics used for placement. It connects directly to 6th grade math and feeds the equation-solving work that dominates 7th grade. Installing a stable variable model and signed-number fluency together typically takes 4 to 6 sessions once the gap is identified.
Grade 7, multi-step equations and signed arithmetic
- Proportional relationships and constant of proportionality, CCSS 7.RP.A.1, 7.RP.A.2
- Percent problems: tax, tip, markup, simple interest, CCSS 7.RP.A.3
- Adding, subtracting, multiplying, and dividing rational numbers: CCSS 7.NS.A.1, 7.NS.A.2, 7.NS.A.3
- Equivalent expressions and the distributive property, CCSS 7.EE.A.1, 7.EE.A.2
- Multi-step equations and inequalities, CCSS 7.EE.B.3, 7.EE.B.4
- Where students get stuck: Students apply the distributive property when they see a positive number outside parentheses but skip it when the leading number is negative. They expand 3(x − 4) = 3x − 12 correctly and write −2(x − 5) = −2x − 10. Dropping the sign on the second term because they learned distribution as a “parenthesis rule,” not as signed multiplication. That single error cascades: −2x − 10 + 3 = 11 → −2x = 18 → x = −9, where every step after the first is correct except the problem started wrong.
- State assessments: STAAR Grade 7 (TX), CAASPP Grade 7 (CA), FAST Grade 7 (FL), NY State Grade 7 Math, MCAS Grade 7, MAP Growth. In many districts, Grade 7 STAAR and CAASPP scores are used for Algebra 1 placement decisions. Families navigating that decision may find our guide on whether to take pre-algebra or algebra in 7th grade useful.
- Connects to: 7th grade math broadly, and when students are ready to advance to algebra, signed distribution is the first skill tested at full difficulty.
- Closing this gap: Signed distribution and multi-step equation solving with checking typically locks down in 3 to 5 focused sessions.
Why pre-algebra is hard (and how our 1-on-1 tutors help)
Pre-algebra doesn’t get harder all at once. It asks students to use the same symbols they’ve seen for years in completely different ways, and the transition happens fast enough that most classrooms can’t slow down for it.
The equals sign reads as “the answer goes here”
Students who have spent five years doing arithmetic have seen thousands of equations formatted as operation = answer. The equals sign, in every one of those problems, meant “write the result on the right.” That reading is automatic by the time variables appear. When students encounter a problem where expressions appear on both sides, or where the equation needs to stay balanced through multiple steps, they have no model.
The visible error: students write long arithmetic chains like 5 × 3 = 15 + 2 = 17 − 4 = 13 across their scratch paper, chaining false equalities because each “=” just means “I did something next.” On a test with variables on both sides, they either guess or combine unlike terms.
Research by Knuth, Stephens, McNeil, and Alibali (2006), published in the Journal for Research in mathematics Education, directly links equals-sign understanding to algebraic equation-solving success. The misconception is invisible in K-5 arithmetic because every problem is structured to reinforce it.
The Symptom: Your child writes chained arithmetic on scratch paper, or can solve x + 7 = 12 in their head but freezes when variables appear on both sides.
The Fix: Our online pre-algebra tutors work problems on a balance-scale diagram first, proving that whatever happens to one side must happen to the other, before moving to symbolic-only work. The student is required to say “is the same as” every time they write “=” until the relational meaning is automatic.
Abhishek, one of our pre-algebra tutors, consistently structures his first sessions around equation-reading before equation-solving. In a recent session with a Grade 6 student, the student was performing well on arithmetic drills but couldn’t begin a two-step equation. Abhishek spent 20 minutes on the balance-scale model before touching variables. By the end of the session, the student was solving correctly and explaining each step.
The negative sign does three different jobs
By Grade 6, the minus sign means three distinct things in three distinct contexts: subtraction (an operation), a negative number (a property of a quantity), and the opposite of a number (a transformation). Students are almost never told this explicitly. They carry a single rule, “minus means take away”, into signed arithmetic, where it breaks immediately.
The visible error: a student correctly computes −5 + 3 = −2 using a memorized rule but freezes on −5 − (−3) because two negatives appear together and “two negatives make a positive” conflicts with “minus means take away.” They write −5 − (−3) = −8, combining the signs additively instead of applying the inverse. The number line they’ve used for three years would resolve this instantly, but they stopped drawing it when arithmetic felt automatic.
The Symptom: Your child can handle −5 + 3 but writes −5 − (−3) = −8, or applies “two negatives make a positive” inconsistently depending on where the signs appear in the problem.
The Fix: Our 1-on-1 pre-algebra tutors rebuild signed-number work on the number line before any rule is stated, so the rule becomes a shortcut the student discovers, not a procedure they memorize and misapply.
The variable looks like a label, not a number
Students arrive in pre-algebra having used letters as abbreviations: m for meters, h for hours. When a variable appears in an equation, many students read it as a label for a unit rather than a placeholder for an unknown quantity. This produces a specific class of error: they substitute a plausible unit rather than solving. Asked to find x in 2x + 3 = 11, a student might write “x = meters” or leave x in the answer because they don’t believe it can be replaced by a number.
The more common version of this error shows up in word problems. Grade 6 students frequently miss critical details like units of measurement because they aren’t reading problems completely, and when a variable is introduced to represent an unknown quantity, they confuse the variable with the unit label already in the problem. This looks like a reading issue. It is partly a reading issue. But the root cause is that the variable has never been defined as a number-in-waiting.
The Symptom: Your child leaves variables in their final answer, writes the unit where the variable should go, or can set up an equation from a word problem but can’t explain what the variable represents.
The Fix: Our tutors require students to write a full definition sentence before solving, “Let x = the number of apples”, so the variable is grounded as a quantity, not a label. This one step eliminates most variable-confusion errors within a session or two.










