Solved Assignment 1 for Calculus II | MA 112, Assignments of Calculus

Material Type: Assignment; Class: Calculus II; Subject: Mathematics; University: Rose-Hulman Institute of Technology; Term: Winter 2002;

Typology: Assignments

Pre 2010

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MA 112 - Calculus II
Worksheet #1
Professor Broughton
Name: Box #:
1. For each f(x) below find an anti-derivative F(x).
f(x)F(x)
x4
x2
2x3
3x2
x
cos(x)
sin(2x)
sin(ax)
ex
ex+ex
2. Find the following, including the constant of integration. Show the steps.
Z2x2
x3dx =
Z2x
2
xdx =
Z4 cos(t)3 sin(2t)dx =
Ze2x
e2x
5dx =
3. A electron of mass m, with no initial displacement or velocity is moving
under a forcing function of the form
F(t) = 2500msin(100t).
Find the velocity and position at t = 10.

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MA 112 - Calculus II

Worksheet

Professor Broughton

Name: Box #:

  1. For each f (x) below find an anti-derivative F (x).

f (x) F (x)

x^4 − x^2

2 x^3 − 3 x^2 √ x

cos(x)

sin(2x)

sin(ax)

ex

ex^ + e−x

  1. Find the following, including the constant of integration. Show the steps.

2 x

2 − x

3 dx =

2

x −

x

dx =

4 cos(t) − 3 sin(2t)dx =

∫ e^2 x^ − e−^2 x

5

dx =

  1. A electron of mass m, with no initial displacement or velocity is moving

under a forcing function of the form

F (t) = 2500m sin(100t).

Find the velocity and position at t = 10.