Calculus Tutoring

If your student has a desire to continue their math studies into pre- calculus and beyond, it is likely that your student has a fairly strong passion for mathematics, and/or mathematical terms come naturally to your student. Yet, the fundamentals of calculus are not always easily grasped by even the most well versed math whiz. That doesn't mean it's time to pack up the math book and give up. A passionate calculus tutor that matches your student's passion for math may just be the right equation for excellence.

What's interesting about calculus is that the aspects of calculus that students seem to struggle with is not the calculus steps themselves. Believe it or not, it's the algebra steps! That's because calculus relies all advanced, lengthy algebra to arrive at solutions to many real world problems. Upon analyzing typical word problems in a calculus text book, one discovers that calculus runs the gamut of problem solver for many real world situations, such as computing distance from two traveling objects or the increasing volume of an area being filled with water.

Whether studying pre-calculus, calculus, or A.P. Calculus, the right calculus tutor will make a difference. The math tutors at Fortune Tutoring eat, sleep, and breathe mathematics and believe no abstract math concept is too difficult for any student to learn. Your pre-calculus tutor will review the basics of trigonometry before stepping into the basics of calculus and the algebra required for calculus equations. Your calculus tutor and A.P. Calculus tutor will make certain that you fully understand the concepts behind the calculus steps and algebraic steps of a word problem before even considering solving the problem. It takes a large dedication to math to pass calculus.

Below are some of the concepts that our calculus tutors specialize in:


  • Matrices and Determinants
  • Sequences, Series, and Probability
  • Law of Sines and Cosines
  • Multivariable Linear Systems
  • Parametric and Polar Equations

Calculus/A.P. Calculus

  • Derivatives and Integrals
  • Applications of Definite Integrals
  • Partial Differentiation
  • Multiple Integrals
  • Differential Equations

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