You Can Be Good at Math and Still Struggle With the Problem in French
A student sees:
3x + 5 = 20
and solves it immediately.
Then the student sees a mathematical problem in French.
The mathematics may be no more difficult.
The numbers may be familiar.
The required operation may be something the student has performed hundreds of times.
And yet the problem suddenly feels harder.
Why?
A common explanation is:
“My French isn't good enough.”
Sometimes that is true.
But it does not tell us exactly what has happened.
The student may still understand the mathematics perfectly well.
What has changed is the route through which the mathematical structure must be found.
A mathematical problem can become harder to access without becoming mathematically harder.
That distinction is extremely important when studying mathematics in another language.
An Equation Gives You More Than Words
Consider a simple equation:
3x + 5 = 20
A student who understands elementary algebra immediately sees relationships.
There is an unknown.
It is multiplied by three.
Five is added.
The result is twenty.
The mathematical representation has already done much of the structural work.
Now imagine that the same relationships are embedded in a verbal problem.
Before calculating anything, the learner has another task:
extract the mathematics from the language.
The route becomes:
LANGUAGE → RELATIONSHIPS → MATHEMATICAL MODEL → OPERATIONS → ANSWER
If the language changes from the learner's strongest language to French, the mathematics inside the problem may remain familiar while the first stage becomes significantly more demanding.
The First Calculation May Happen Before Any Numbers Move
When students think about mathematics, they often imagine calculation.
Addition.
Subtraction.
Multiplication.
Division.
Equations.
Functions.
But many mathematical problems require another kind of work first.
The learner must determine:
What is known?
What is unknown?
Which quantities are related?
What changes?
What remains fixed?
Is one quantity greater than another?
Is something being divided?
Is the relationship proportional?
Is the question asking for a value, a difference, a percentage, a probability or a relationship?
Only then can the learner decide what mathematics to perform.
So a word problem is not simply:
read → calculate.
It is closer to:
read → interpret → structure → represent → calculate.
In another language, the interpretation stage becomes visible because it can no longer happen automatically.
Knowing Every Word May Still Not Be Enough
This creates an interesting problem.
Suppose a learner knows the French words individually.
They understand:
plus
moins
égal
pourcentage
fonction
probabilité
racine carrée
diviser
They may still misunderstand a problem.
Why?
Because mathematical meaning is not stored in isolated vocabulary.
The learner must understand what the entire statement says about the relationships between quantities.
Vocabulary helps.
But:
WORDS ≠ RELATIONSHIPS
And mathematics depends heavily on relationships.
Translation Can Solve the Wrong Problem
A student encounters a difficult French problem and translates every unfamiliar word.
Now all the vocabulary is known.
But the solution is still unclear.
This tells us something useful.
The obstacle was not simply lexical.
Perhaps the learner has not identified which information matters.
Perhaps they have interpreted the sentence correctly but cannot convert it into a mathematical representation.
Perhaps they understand the representation but do not know which operation follows.
These are different gaps.
Calling all of them “French problems” hides the diagnosis.
One Mistake Can Have Several Sources
Suppose a learner gives the wrong answer to a mathematics problem in French.
At least several explanations are possible.
1. The French terminology is unfamiliar
The mathematical concept is known, but the learner does not recognize the relevant word or expression.
2. The sentence has been misunderstood
Individual words may be familiar, but their relationship in the sentence has been interpreted incorrectly.
3. The mathematical structure has not been extracted
The French is understood, but the learner does not know how to represent the situation mathematically.
4. The mathematical concept itself is weak
Even after the problem is explained in the learner's strongest language, the mathematics remains unclear.
5. The calculation is wrong
The learner understands both the French and the mathematical structure but makes an operational error.
All five cases can produce the same visible result:
wrong answer.
But they require different teaching.
Change the Language and Watch What Happens
One of the simplest diagnostic techniques is also one of the most revealing.
Take the mathematical problem the learner cannot solve in French.
Explain the same problem in a language the learner understands confidently.
Then observe what changes.
If the student immediately says:
“Oh! I know how to solve that.”
the mathematics may never have been the main problem.
If the student still does not know what to do, the difficulty may be mathematical.
If the student understands the situation but cannot create the equation, the missing bridge may be representation.
If the equation is correct but the calculation fails, we have yet another problem.
Changing the language helps us locate the difficulty.
French Mathematical Vocabulary Is Not Just a List of Terms
There is still a strong reason to learn terminology.
A learner studying mathematics in French needs expressions such as:
résoudre une équation
diviser par
la racine carrée
le pourcentage
la fonction
la probabilité
le triangle
le graphique
But the objective should not stop at recognition.
A useful progression is:
recognize the term
↓
connect it to a known concept
↓
recognize it inside a mathematical statement
↓
use it while solving
↓
use it while explaining
The last step matters.
Understanding mathematics in French and explaining mathematics in French are related but not identical abilities.
A Familiar Concept Gives the New Word Somewhere to Go
This is one reason studying a subject through another language can be powerful.
Imagine that the learner already understands probability.
The concept is not empty.
It contains examples, relationships and previous experience.
Now the French word:
la probabilité
does not have to create an entirely new concept.
It can attach itself to an existing one.
We can think of the process as:
KNOWN CONCEPT → NEW LANGUAGE → NEW ACCESS ROUTE
That is different from learning an unfamiliar word for an unfamiliar idea.
The learner is not necessarily building knowledge from zero.
They may be building another route to knowledge they already have.
But Familiar Mathematics Does Not Make French Automatic
There is an opposite mistake to avoid.
If a student knows mathematics, we should not assume that mathematical French will therefore be effortless.
The learner still has to recognize:
terminology,
instructions,
question structures,
logical relationships,
comparison,
conditions,
quantities,
and the way mathematical information is expressed in French.
Subject knowledge provides a foundation.
It does not remove the language-learning task.
The advantage is that we can connect the new language to meaningful structures instead of teaching disconnected vocabulary.
Mathematical Symbols Compress Language
Now something even more interesting happens.
Compare a verbal explanation with a formula.
Natural language can contain:
context,
sequence,
emphasis,
ambiguity,
grammatical structure,
and information about how a situation is being described.
A mathematical expression removes much of that.
What remains is a highly compressed representation of particular relationships.
This is why:
French sentence → mathematical expression
is not simply translation from one language into another.
It is a change of representation.
Some information disappears.
Other information becomes more explicit.
The formula may reveal a relationship that was harder to notice in the sentence.
The sentence may contain context that the formula no longer shows.
Neither representation is simply the other one written differently.
A Formula Can Be Easier Than the Sentence That Produces It
This explains an experience many multilingual students recognize.
They struggle through the wording of a problem.
Then someone writes the equation.
Suddenly:
“Oh. That's all it means?”
The mathematical structure feels easy once visible.
The difficult part was not solving the equation.
It was discovering the equation inside the language.
That is a real skill.
And it deserves to be taught explicitly.
The Goal Is Not to Translate Forever
Bilingual explanation can be extremely useful.
But the final goal is not necessarily:
French → stronger language → mathematics
forever.
With practice, we want to build a more direct route:
French → mathematical structure
The learner begins recognizing recurring mathematical relationships without mentally translating every sentence word by word.
This is one sign that subject knowledge and language are becoming integrated.
Explaining the Solution Creates Another Layer
Solving the problem is one achievement.
Explaining the solution in French adds another.
A student may know exactly what they did mathematically but struggle to say:
why they chose an operation,
how two quantities are related,
what a graph shows,
why an equation has a particular form,
or how they reached the result.
Now we move from:
understanding mathematics through French
to:
producing mathematical reasoning through French.
That matters for school, university, examinations and professional communication.
Confidence Can Misdiagnose the Problem
When a familiar subject becomes difficult in another language, learners often draw a broad conclusion:
“I'm bad at this.”
But the evidence may support a narrower conclusion:
“I cannot yet access this knowledge reliably through French.”
Those statements are not equivalent.
The first attacks the learner's competence.
The second identifies a trainable bridge.
At the same time, we should not automatically blame French for every mathematical difficulty.
Sometimes the subject itself needs work.
The purpose of diagnosis is not to protect one explanation.
It is to discover the correct one.
Mathematics in French Is Really Several Skills
What looks like one ability may actually contain several:
understanding mathematical concepts
reading mathematical French
recognizing terminology
extracting relationships from language
building mathematical representations
performing calculations
explaining reasoning in French
A learner can be strong in some and weak in others.
That is why one general label such as:
“Math level”
or
“French level”
does not always tell us enough.
From “I Can't Do Math in French” to a Better Question
Instead of asking:
“Why can't I do mathematics in French?”
ask:
Where exactly does the process break?
At the vocabulary?
At the sentence?
At the relationship?
At the mathematical model?
At the calculation?
At the explanation?
Once the location of the difficulty becomes visible, the solution becomes much more precise.
And sometimes the most important discovery is this:
The mathematics was never lost.
It was simply harder to reach.
A new language can temporarily hide knowledge without removing it. Good teaching helps the learner build another route back to what they know.
— Tymur Levitin
From Understanding to Real Progress
At Levitin Language School, we distinguish between learning mathematics, learning French, and learning to use mathematics through French.
Those needs can overlap, but they are not identical.
For a student who already understands the mathematical concept, the most useful route may be:
known mathematics → French terminology → French problem structures → mathematical representation → explanation in French
For another student, the mathematical concept itself may need to be strengthened first.
That is why the starting point should depend on the learner rather than only on the course title.
Our Learn Math in French direction can include school mathematics, algebra, geometry, percentages, equations and functions, trigonometry, statistics, mathematical terminology, understanding French textbooks, solving problems in French and bilingual explanation.
TYPE: LANDING — Learn Math in French
Explore Mathematics in French
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About the Author
Tymur Levitin
Founder & Director of Levitin Language School and Language Learnings; language educator, certified translator and author.
His work explores language, thinking, learning, communication and the ways knowledge moves between different systems of representation.
Email: notification@levitintymur.com
Telegram: @START_SCHOOL_TYMUR_LEVITIN
WhatsApp / Viber: +380932913429
© Tymur Levitin / Levitin Language School. All rights reserved.
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