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MATA32F - Quiz # 3 Mark = L
ID#
k and use the oo, 00 symbols where appropriate.
Name: .
1. Find the following limits, Show all wor
3
(a) lim (:32 57: + 2) [3 points]
% 34-1,. Dd) zbf
1 333/2 7 cfw_<1
Last Name :_ Student Number:_
First Name:_ Mark:
#
l.[lO points: 5 points for verifying each function] Verify that the functions y, and y; are solutions the
differential equation.
x 2y"x(x+2)y +(x+2)y
MATA32F Quiz # 4 Mark = i \ X\
Name_ Student #_
1. Evaluate the following limits.
6;? /~/L \/+1 /I
/H( /7IXT (a) /lim\ b +5 )(andbare positive constants) [3 points]
\x/-) 700 x
m II I LeifJ, -Lw i/
MATA32 TUT0015 Quiz #1 Week 3, September 30, 2010
Name: gva/Lx Student Number:
1. An investor has a choice of investing $2000 for 2 years at 8% compounded
2.
3 a 5'3
can I
00 I
lies:
annually or at 7.
MATA32 TUT0015 Quiz #4
Week 8, November 3, 2010
Aids Allowed: Calculator ONLY
Name:
_
Student Number:
_
1. (12 marks) Find the Derivatives of following functions.
_
[ (X ) -
[(X)
J-
In (x 2 )
x
I
,"X
'7
MATA32H3F-Quiz #. 2. Mark: g,
Name Student#_
1. If $100 is deposited in a savings account that earns interest at an annual rate of 41%
compounded continuously, what 15 the value of the account at
MATA32F - Ouiz # 8 Mark = l E
Name Student #_
-/ 1. Assume mar me rora1 untarlo provmcial debt, A, grows over time according to the
k] equation A = kA3(L A)5 where k and L are positive co stants. Calc
Week 5, October 14, 2010
MATA32 TUT0015 Quiz #3
Aids Allowed: Calculator only
~lllltinl
Name:
'AA "
Student Number: - - - - - - - - -
h f II oWing
. I'Imlts:
. ;f' t hS i I$i ib!5s
1 . FIn d teo
t-I<.
MATA32F Quiz # 1 Mark 2 All;
Name: ID #
1. Consider an investment of $16, 000 at an APR of 3. 66% compounding monthly for eight years.
Find the following:
(a) the compound amount rounded down to the n
MATA32F - Quiz # 6 Mark 2 L
Name: ID #
1. In all of this question let y: f (51:) 171(2)
(a) Find the equation of the tangent line where (12: e. [7 points]
3': 1X (XJ x E 2 2X [MKi
7 in'X lnX Inux
MX