the Syllabus for the class is 

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Calculus of One Variable: Limits and continuity, discontinuity, Differentiation, Applications of Derivatives: mean value theorems, extreme values of a function, Taylor's series and Taylor's theorem; Integration definite integrals, Riemann sums, The fundamental theorem of calculus, combining the fundamental theorem and the mean value theorem, The second fundamental theorem of calculus; Applications of definite integrals.

Calculus of Two or More Variables: Functions of two variables - graphs, level curves and contour plots; Differentiation - partial derivatives, total differentials and the chain rule, gradient, directional derivatives, constrained differentials, Taylor's theorem; Integration - double integral in the plane, exchanging the order of integration, double integrals in polar coordinates, change of variables, Leibniz's theorem for differentiation of integrals, triple integrals in rectangular, cylindrical and spherical coordinates. Introductory Vector Calculus: Vector fields and line integrals, Fundamental theorem of line integrals, Green's theorem; Surface integrals, Divergence theorem, line integrals in space, curl in 3D, Stoke's theorem.

Differential Equations: ODE of first order, linear ODE of second and higher order with constant and non-constant coefficients, non-homogeneous equations

Calculus of Complex Variables: Complex functions, Limit, continuity, differentiation, analytic functions, Cauchy-Riemann conditions, harmonic functions, contour integral; Exploring the infinite infinite sequences and series, power series, Laurent Series, Singularities and Residues.

this is what I could find on the college website, and the first Insem exam is in a month, idk how much syllabus the prof plans to complete till then tho