Tutoring Sessions with Seasoned Teachers
As compassionate teachers,
We remember what it was like to put off math to the bitter end due to math and science phobia. We don't want our students to learn with that same fear. Our goal is to change the narrative and convert those negative feelings into positive math mojo.
As Math and Science Enthusiasts,
We are here to help students understand how calculus impacts our daily lives. From computer science concepts (like Google's mysterious algorithms) and powerful weather prediction models to every bridge we cross to get from one place to another...it's all connected by calculus!
As highly skilled tutors with a passion for learning,
Whether in-person or through online tutoring, let us build your child's confidence, develop strong study skills, and master even the most difficult calculus class material by exploring the language of our universe.
"I truly believe that any of my students are capable of achieving their goals when it comes to mathematics."
- James Magenta, Tutor
get unstuck on specific questions
Our unique blend of competence and compassion can help students reach their calculus goals and confidently reach their full academic potential, regardless of their current ability or performance level.
Each session is designed to support our tutored students on their unique learning journey to help them confidently reach their full academic potential.
No tricks or gimmicks. Our tutoring programs are more about:
CORE CONCEPTS
Here is a quick look at some of the core concepts that our calculus tutors will be teaching.
Limits
-
Limit (mathematics)
-
Limit of a function
-
One-sided limit
-
-
Limit of a sequence
-
Indeterminate form
-
Orders of approximation
-
(ε, δ)-definition of limit
-
Continuous function
Differential calculus
-
Derivative
-
Notation
-
Newton's notation for differentiation
-
Leibniz's notation for differentiation
-
-
Simplest rules
-
Derivative of a constant
-
Sum rule in differentiation
-
Constant factor rule in differentiation
-
Linearity of differentiation
-
Power rule
-
-
Chain rule
-
Local linearization
-
Product rule
-
Quotient rule
-
Inverse functions and differentiation
-
Implicit differentiation
-
Stationary point
-
Maxima and minima
-
First derivative test
-
Second derivative test
-
Extreme value theorem
-
-
Differential equation
-
Differential operator
-
Newton's method
-
Taylor's theorem
-
L'Hôpital's rule
-
General Leibniz rule
-
Mean value theorem
-
Logarithmic derivative
-
Differential (calculus)
-
Related rates
-
Regiomontanus' angle maximization problem
-
Rolle's theorem
Integral calculus
-
Antiderivative/Indefinite integral
-
Simplest rules
-
Sum rule in integration
-
Constant factor rule in integration
-
Linearity of integration
-
-
Arbitrary constant of integration
-
Cavalieri's quadrature formula
-
Fundamental theorem of calculus
-
Integration by parts
-
Inverse chain rule method
-
Integration by substitution
-
Tangent half-angle substitution
-
-
Differentiation under the integral sign
-
Trigonometric substitution
-
Partial fractions in integration
-
Quadratic integral
-
-
Proof that 22/7 exceeds π
-
Trapezium rule
-
Integral of the secant function
-
Integral of secant cubed
-
Arclength
-
Solid of revolution
-
Shell integration
Special functions and numbers
-
Natural logarithm
-
e (mathematical constant)
-
Exponential function
-
Hyperbolic angle
-
Hyperbolic function
-
Stirling's approximation
-
Bernoulli numbers
Absolute numerical
See also list of numerical analysis topics
-
Rectangle method
-
Trapezoidal rule
-
Simpson's rule
-
Newton–Cotes formulas
-
Gaussian quadrature
Lists and tables
-
Table of common limits
-
Table of derivatives
-
Table of integrals
-
Table of mathematical symbols
-
List of integrals
-
List of integrals of rational functions
-
List of integrals of irrational functions
-
List of integrals of trigonometric functions
-
List of integrals of inverse trigonometric functions
-
List of integrals of hyperbolic functions
-
List of integrals of exponential functions
-
List of integrals of logarithmic functions
-
List of integrals of area functions
Multivariable
-
Partial derivative
-
Disk integration
-
Gabriel's horn
-
Jacobian matrix
-
Hessian matrix
-
Curvature
-
Green's theorem
-
Divergence theorem
-
Stokes' theorem
Series
-
Infinite series
-
Maclaurin series, Taylor series
-
Fourier series
-
Euler–Maclaurin formula
History
-
Adequality
-
Infinitesimal
-
Archimedes' use of infinitesimals
-
-
Gottfried Leibniz
-
Isaac Newton
-
Method of Fluxions
-
Infinitesimal calculus
-
Brook Taylor
-
Colin Maclaurin
-
Leonhard Euler
-
Gauss
-
Joseph Fourier
-
Law of continuity
-
History of calculus
-
Generality of algebra
Nonstandard calculus
-
-
Elementary Calculus: An Infinitesimal Approach
-
Nonstandard calculus
-
Infinitesimal
-
Archimedes' use of infinitesimals
-
Earn an "a" with confidence
We're here to help your student earn their next "A" with confidence and be able to move forward knowing that every method learned can be applied in real-world applications we use in our everyday lives.
We look forward to learning more about how we can help your child transform calculus fears into genuine confidence, fascination, and understanding!
The next step is to CONTACT US so we can:
"This school year is different, however, learning is not about the place, it's about the journey. Let's make it fun!"
- Felix Rojas, Tutor
WHAT PARENTS SAY
"Highly recommend this tutoring for your math and physics needs. We needed them for our son twice for his pre-calculus in high school when he was struggling and now when in college he needed some help with Calculus III. Each time they found a way to help him improve his grade significantly. Prices are very reasonable, definitely ask them about paying for the package, it's chipper that way. I will definitely use them again in the future for our daughter who is a freshman in High School now."
- Igor F., Parent
The latest in math and science
What Is a Good PSAT Score for a Sophomore?
Summer Learning Activities To Keep Students Engaged
Is Virtual Learning Effective?
MEET OUR TEAM
We are committed to making an impact in the lives of our students and families.
SEAN ALEXANDER
Sean discovered a fascination for physics when he was just fifteen, when he proof-read a friend’s report on black holes. In one semester, he read every physics book in his school’s library. He was hooked, but his love of teaching came a bit later.
SAM UBER
The past nineteen years of teaching has provided him the opportunity to learn and grow alongside students in the United States, Mexico, Ecuador & Venezuela. During that time, he taught all subjects to many different age groups but has always had a special place in his heart for math.
DEXTER DYSTHE
I believe that the motivation to practice mathematics must be discovered by the individual, and I am excited to watch my students discover what it is about mathematics that gives it purpose to them.
Rebecca Malas
My love of science started at an early age when I used to watch Star Trek Voyager with my family. Seeing these women leaders in science inspired me to continue to pursue physics and engineering in my dreams to one day reach the stars.
CALEB NASTASI
As a teacher, I learned even more from these problems than I did as a student; I am excited to watch my students develop a confidence and fluency in mathematics.
JONATHAN LUPERCIO
His core teaching principle is that of intuition, focusing heavily on ensuring physics and mathematics comes naturally in the thinking of his students.
GERALD MORGAN
He noticed his strong love for mathematics at the tender age of eight years old. Though difficult, he welcomed the challenge and enjoyed the sense of accomplishment that accompanied solving each equation.
JAMES MAGNATTA
Still teaching as his primary form of income and loving every minute of it. When he is not talking math with students he spends his free time surfing, sailing, exploring, and concocting meals to pass the time.
ANGELIQUE ALEXANDER
Angelique has had two passions both of which she has been lucky enough to study and work in professionally. The first is teaching mathematics, the second is Opera.
FELIX ROJAS
With a B.S degree in Chemistry from The Central University of Venezuela, he started delving into physics and mathematics to take on one of the most fascinating areas of knowledge, Quantum Mechanics, and the application of its concepts in the atomic and molecular world.
ALEXANDER SHEYNIS
Between spaceships, lightsabers, and the mystical powers of the Force (which one later finds out is a fundamental concept that drives all of physics... not the mystical part but the force part), a young boy’s imagination was stolen.
Claim your complimentary lesson and evaluation!
