mendoza (vmm899) HW05 rusin (54130)
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1. limit = 2
001 (part 1 of 3) 10.0 points
3. limit = 3
A certain function f
mendoza (vmm899) HW02 rusin (54130)
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001
10.0 points
Determine which, if any, of the following
x
f (x) = 4 + 8 ,
g
mendoza (vmm899) HW01 rusin (54130)
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001
10.0 points
Which, if any, of the following statements are
true when a, b
mendoza (vmm899) HW04 rusin (54130)
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001
10.0 points
Find the value of
lim f (x)
x1
when
f (x) =
5x 4,
x 6= 1,
5,
mendoza (vmm899) HW06 rusin (54130)
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keywords: square root, definition of derivative, limit
002
001
10.0 points
Wh
mendoza (vmm899) HW07 rusin (54130)
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001
10.0 points
Determine if the limit
lim
x0
sin(5x)
sin(4x)
exists, and if
snell (bds2367) HW06 berg (56260)
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001
10.0 points
Determine A so that the curve
y = 3x + 1
can be written in para
snell (bds2367) HW01 berg (56260)
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001
10.0 points
1
B. Since
lim
= 0,
x1
this limit is an indeterminate form.
C.
snell (bds2367) HW10 berg (56260)
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001
x
1
x
x
x
x
x
10.0 points
Find the domain of the function
f (x, y) = ln(8 x
snell (bds2367) HW07 berg (56260)
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001
region is given by
Z
o
1 /2 n
2
2
(2 cos ) (cos ) d
I =
2 /2
3
=
2
10.0 poi
snell (bds2367) HW05 berg (56260)
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001
10.0 points
Find a power series representation for the
function
1
f (t) =
.
snell (bds2367) HW11 berg (56260)
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10.0 points
dw
Use the Chain Rule to find
when
dt
1
002
10.0 points
Use the Cha
snell (bds2367) HW09 berg (56260)
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keywords: Surfaces, SurfacesExam,
002
001
1
10.0 points
10.0 points
Identify th
snell (bds2367) HW03 berg (56260)
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001
Clearly from this figure we see that
Z 2
a2 = f (2) <
f (x) dx,
1
Compare t
snell (bds2367) HW12 berg (56260)
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001
while
(g)(x, y) = h 8x, 6y i .
Thus
10.0 points
2 = 8x ,
Finding the maximu
snell (bds2367) HW04 berg (56260)
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1
keywords: alternating series, Alternating series test, conditionally converge
snell (bds2367) HW13 berg (56260)
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before answering.
001
Z
I =
0
1Z
y
9y dx dy .
y
2. I = 3
4. I =
1
3
5. I =
14
correct
15
y2
Z
1
1
snell (bds2367) HW08 berg (56260)
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001
Find the cross product of the vectors
b = 3i + 3j + 3k .
1. a b = 4i + 6j 4
snell (bds2367) HW02 berg (56260)
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before answering.
001
1 n1
2
2 n
3. an =
5
5 n1
2
1 n
5. an =
2
2. limit = 0 correct
3. lim
1.1 Metric Systems
Thursday, September 06, 2012
12:52 PM
Metric measurements of lengths include
Metric Conversions:
1 km = _ m
or
1 m = _ km
1 m = _ cm or 1 cm = _ m
1 cm = _ mm or
1 mm = _ cm
To convert between metric units you can think of a staircase.
1.1 Functions and Relations (Review)
Monday, September 10, 2012
12:36 PM
Relation: _
Domain: _
Range: _
Function:
For value of the domain ( _ ) , there is only
_ value for the range ( _ ).
One to one Function
There is exactly _ y value for each x value
5.1 Graphs of Quadratic Functions
Tuesday, January 03, 2012
10:13 AM
The equation of a QUADRATIC FUNCTION has "x2" as
its highest degree and only whole number exponents.
Write the letters of the ones which are quadratics?
The graph of a quadratic funct
3.2 Adding and Subtracting Rational Numbers
Tuesday, September 20, 2011
9:42 AM
Review: List in descending order:
On a number line:
Adding a positive number moves to the _
Adding a negative number moves to the _
Subtracting a positive number moves to
5.1 Review and Radian Measure
Friday, February 08, 2013
9:56 AM
Review of Trig from gr.11
Standard position
Initial arm is on the + x-axis with the vertex at the origin.
If the terminal arm rotates _ then a _
angle is formed.
If the terminal arm rotate
3.5 Factoring ax2 + bx + c
Tuesday, November 30, 2010
1:51 PM
Review: Factor the following
1. x2 12x 28
2. c2 13c + 36
3. 3x2 + 21xa 90a2
Given the polynomial ax2 + bx + c
Factor out GCF if possible
Multiply ac together
Look for factors of ac which su
1.5 Surface Area and Volume of Pyramids
Monday, September 24, 2012
11:08 AM
QUIZ 1.1 1.3 to start
Pyramid is a solid figure with triangular faces that meet at a
point.
Formula:
Volume:
Examples:
1. Find total lateral area (no base) of a triangular base
3.6 Special Factors
Tuesday, November 27, 2012
2:16 PM
Quiz to start
Difference of Squares
x2 y2
The bx term is equal to zero
x2 25
Perfect Square Trinomials
A trinomial which is a square of a binomial (x+3) 2
Determine the relationship between b and
1.2 Arithmetic Combinations of Functions
Monday, September 10, 2012
12:52 PM
Review: Explain the difference between a function and a one to
one function
The functions f(x) and g(x) can be added subtracted, multiplied
and divided to form a combined functio