raviillu (str526) HW09 wolesensky (55245)
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001
10.0 points
A 15 foot ladder is leaning against a wall.
If the foot

raviillu (str526) HW12 wolesensky (55245)
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this limit is an indeterminate form.
C. Since
lim
= 0,
x1
001
1
10.0 po

raviillu (str526) HW14 wolesensky (55245)
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001
10.0 points
7
n
i 2 o
X
2.
5 i+
9
i=1
3.
Rewrite the sum
4.
1. S =

raviillu (str526) HW11 wolesensky (55245)
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001
002
where g is some unspecified function. At
which point(s) will f

raviillu (str526) HW07 wolesensky (55245)
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001
10.0 points
Determine f (x) when
sin(x) 1
f (x) =
.
sin(x) + 2
lim

raviillu (str526) HW04 wolesensky (55245)
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001
10.0 points
Find the value of
7
9
8
2. limit =
9
11
3. limit =
9

raviillu (str526) HW05 wolesensky (55245)
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001
10.0 points
lim
x
1 + x 2x3
3 + 4x3
exists, and if it does, find i

raviillu (str526) HW15 wolesensky (55245)
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001
constant, determine the integral
Z b
I =
m g(x) dx
a
without furthe

raviillu (str526) HW 2 wolesensky (55245)
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001
Find the solution of the exponential equation
1
25x = 4 2 x+1.
1. x

raviillu (str526) HW10 wolesensky (55245)
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001
10.0 points
Determine if the function
f (x) = x 9 x
satisfies the h

raviillu (str526) HW06 wolesensky (55245)
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001
10.0 points
When f is defined by
f (x) =
x,
find a so f (a) is four

raviillu (str526) HW 1 wolesensky (55245)
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001
10.0 points
1
But
if a, b are positive we can set x = a and
y = b,

raviillu (str526) HW06 wolesensky (55245)
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keywords: square root, definition of derivative, limit
002
001
10.0 poi

raviillu (str526) HW03 wolesensky (55245)
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001
4.
position
10.0 points
A car slows down and then stops for an
exte

raviillu (str526) HW08 wolesensky (55245)
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001
10.0 points
Find the derivative of f when
f (x) = 3x cos 5x .
1. f

raviillu (str526) HW13 wolesensky (55245)
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001
Correct answer: 4.94975 units.
Explanation:
Since the graph is uppe