Past and current duties included tutoring for College Algebra (MATH 202), Linear Algebra (MATH 204), Calculus-II (MATH 205), Algebra and Functions (MATH 206), Fundamental Concepts of Algebra (MATH 200 eConcordia course).I was an independent instructor for Calculus-I (MATH 203) during Summer 2017.And also, I have been a grader for Linear Algebra, Real Analysis, Group & Ring Theory, Complex Variables(Math 366), Partial Differential Equations.
$$f(x)=\sin ^{2} x$$
$$f(x)=\sin (x+1)$$
$$f(x)=x^{1 / 5} \cos x^{2}$$
Approximating Function Values In Exercises $43-46$ use differentials to approximate the value of the expression. Compare your answer with that of a calculator.$\sqrt[4]{624}$
For $A > 0$ $I(A)=\int_{-A}^{A} \frac{d t}{1+t^{2}} \quad$ and evaluate $\lim _{a \rightarrow \infty} I(A),$ the area under the graph of $\frac{1}{1+t^{2}}$ on $[-\infty, \infty]$
Evaluate the following integrals. $$\int_{x / 3}^{\pi / 2} 2 \sec (2 \theta) \tan (2 \theta) d \theta$$
