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Complex Analysis: Complex Exponents
In this complex exponents worksheet, students determine the domain of analyticity of a function. This six-page worksheet contains ten problems.
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Complex Analysis: Functions of Complex Variables
In this complex variable activity, students explore the functions of a complex variable. They map complex variables and solve complex inequalities. This three-page activity contains fourteen problems.
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Complex Analysis: Limits of Complex Functions
In this complex function worksheet, students identify the limits of complex functions. They explore the rules on limits and the point at infinity. This two-page worksheet contains examples and explanations, as well as seven problems.
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Worksheet 18 Fall 1995
For each of the equations they find the values of the rational expressions. Then they differentiate each expression in relation to the value of t.
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Worksheet 19 Fall 1995
Students evaluate the equations that each variable is a function of time. They differentiate each expression with a comparison to the variable of t.
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Applications of Quadratic Functions
In this math worksheet, students investigate the quadratic functions. They solve the word problems while writing the new algebra expressions.
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Worksheet 22-Fall 1995
For this math worksheet, students examine the graph of the derivative. Then they determine the critical points that correspond to the relative extrema.
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Worksheet 23 - Fall 1995
In this math worksheet, learners examine the measurements of a Pizza Hut box. Then they draw out the box and answer questions about its volume.
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Worksheet 24 - Fall 1995
In this math instructional activity, learners find an equation of a curve such that the slope at the point (x, y) on the curve is 3x2 +2 and (−1, 1) is a point on the curve.
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Worksheet 27 - Fall 1995
In this math worksheet, students find the area bounded by the tangent line, the x-axis, and the line x =2. They also describe the graph of the function.
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Worksheet 15
In this math activity, students sketch and label on a number line the regions that converge and diverge with the sequences. Then they examine a smooth function and define its series.
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Worksheet 17
In this math worksheet, students practice graphing functions and define the domain. Then they use Lagrange's Theorem to estimate the error involved in using the two Taylor polynomials.
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Worksheet 11
In this math worksheet, students define a function f(x) by the following rule: for any x ∈ R,set. They also define the domain and range for the functions.
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Worksheet 14
For this math worksheet, students graph the function f(x) = sinx on a set of axes that is at least half the size of a page of notebook paper.
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Worksheet 1
In this math instructional activity, students give an example of a function which is continuous but not differentiable. They also write a definition for differentiable.
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Worksheet 3
In this math worksheet, students calculate the indefinite integrals. They also find the differential functions. Finally social diffusion is used to describe how information is passed through a sample population.
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Worksheet 8
For this math worksheet, students examine the functions that are given. The domains and ranges are varied according to each function. Then they write the proofs for them.
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Worksheet 37
Students review the general form of the solution to the Dirichlet problem on the rectangle 0 ≤ x ≤ a, 0 ≤ y ≤ b with homogeneous boundary conditions except for u(a, y) = f(y). Then they use the symmetry to find the general form of the...
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Worksheet 31 - Spring 1996
In this math worksheet, students read the definition of continuity found in Calculus. Then they graph the functions while defining the points of continuity.
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Worksheet 28 - Spring 1996
In this math worksheet, students examine the graph in polar coordinates of r = f(θ). Then they sketch a graph of the modified functions indicated.
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Worksheet 15 - Spring 1996
In this math activity, students solve the functions from the definition of Taylor polynomials of degree 4 centered at zero.
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Worksheet 16 - Spring 1996
In this math worksheet, students read the instructions for setting up a computer program. Then they practice graphing the functions with the software program.
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Worksheet 14 - Spring 1996
In this math learning exercise, students Find the interval of convergence of the power series. Special attention should be paid by checking the endpoints.
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Worksheet 8 - Spring 1996
In this math instructional activity, students sketch the graphs of the functions 1/x 2 and 1/(x2 − 1) over the interval [2, ∞). They rewrite the series using the Riemann sum.