Do you cover proof-writing?

Yes — direct, contradiction, contrapositive, and induction. Essential for university-level abstract algebra.

Is Abstract Algebra different from linear algebra?

Different subject. See our Linear Algebra page. Abstract algebra studies groups, rings, and fields axiomatically.

Algebra tutoring

From factoring quadratics to first isomorphism theorem.

Algebra is where math starts to abstract. We build the mental models — variables as objects, operations as maps — that make everything from Algebra II to graduate group theory land.

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Levels covered

Algebra I & II (high school)
College Algebra
Abstract Algebra I & II
Linear-Algebra prep

Topics we cover

The full algebra syllabus.

Linear equations

ax + b = 0 \implies x = -\frac{b}{a}

Quadratics

x = \frac{-b \pm \sqrt{b^2 - 4ac}}{2a}

Polynomials

p(x) = \prod_{i=1}^{n} (x - r_i)

Groups

\forall a \in G,\ \exists a^{-1} : a \cdot a^{-1} = e

Rings & fields

(R, +, \cdot)

Homomorphisms

\phi(a \cdot b) = \phi(a) \cdot \phi(b)

Sample problem

Prove Lagrange's Theorem

|H| \;\Big|\; |G|

Show that the order of any subgroup H of a finite group G divides |G|.

Exam preparation

We prep you for:

Algebra I & II RegentsAP PrecalculusSAT MathACT MathUniversity Abstract Algebra finals

FAQ

Algebra tutoring — questions

Yes — most students hate them because nobody taught the translation step. We drill that until it's automatic.

Algebra

Ready to make algebra click?

Tell us your course and goals. We'll match you with the right tutor and put a first session on the calendar.

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