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Webassign-Solver
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Solves math and physics problems on webassign.net automatically. This works by
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solution for the variables you have been given.
TUTORIAL:
Sample problem:
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Glo
4
3
Evaluate each cos x following integrals, if possible. If it is not possible clearly explain why it is
b. of the ) - 5 dx
(
not possible -to evaluate the integral.
3
x
4
AB Calculus: Becker
3 Date:_
dx
6 c. cos ( x ) 3
2
Homeworkx for + 2 dx x5
2. 12 1
AB CALCULUS: BECKER DATE: NAME:
HOMEWORK FOR FRIDAY APRIL 18
sin(6x) J2— .
t +4dt
1. Find the derivative of I7 with respect to x. 9A2“ Ml (Q (03[ )
_| I _
I e _\. ii 1 {I jfl
3": t with respect to x. # ) ‘-#,._.1——( 6x
#EXHJ
2. Find the derivative of
3.
AB Calculus: Becker
Date:_
Name:_
3.5 Chain Rule part 2
I encourage you to try to work through todays packet alone. You can check your answers with your
neighbors, but try to do most of the work by yourself. Do your work o
AB Calculus: Becker
Date:_
Name:_
8.1 Area Between Curves 1
1. Find the area between the two curves f ( x ) and g ( x ) .
2. Given that f ( x ) = x 2 + 6x 5 and g ( x ) = x 2 6x +11 , find the area between the t
AB Calculus: Becker
Date:_
Name:_
Homework For Wednesday November 5
1. Find the equation of the line tangent to the lemniscate given by the equation
2
2 ( x 2 + y 2 ) = 25 ( x 2 y 2 ) at the point (3,1) .
AB Calculus: Becker
Date:_
Name:_
9.1 Related Rates and Differential Equations
1.
Draw an accurate picture and assign variables.
Try to eliminate any variables you can (look for similar triangles).
Only plug in constants
AB Calculus: Becker
Date:_
Name:_
7.4 Separable Differential Equations Video
1. Solve the differential equation y' =
2x
.
y
2. Solve the differential equation y' =
2x
given that the point (1, 4) is on t
AB Calculus: Becker
Date:_
Name:_
7.4 Separable Differential Equations
1. Find the equation of the curve that passes through the point (1, 3) and has a slope of y / x 2 at any
point.
2. Solve y
AB CALCULUS: BECKER DATE2_ _ NAME-'2
6.6 AVERAGE VALUE
l
lajf(x)dx.
Average value ofa function f(x) over the interval [a,b] is favg = b
b
We could also then say that favg (b — a) = ff(x)dx, so the area ofthe rectangle under y = favg is the
same as the
AB Calculus: Becker
Date:_
Name:_
6.6 Average Value
Average value of a function f ( x ) over the interval [ a, b] is favg =
We could also then say that favg ( b a ) =
1
ba
b
f ( x ) dx .
a
b
f ( x ) dx , so the area of the
AB Calculus: Becker
Date:_
Name:_
6.1 Continued
Find f ( x ) if f ' ( x ) = 2 , f ' ( 2 ) = 5 , f ( 2 ) = 10
1.
2. The picture below represents several solutions to the differential equation
equation for the par
AB Calculus: Becker
Date:_
Name:_
6.4 Class/Homework
1. A mouse is moving along a straight tunnel. Researchers are tracking the mouses response to
various stimuli by recordings its velocity. We will define positive velocity
AB Calculus: Becker
Date:_
Name:_
3.5 Chain Rule
Chain Rule:
y = sin 2 x
1. Given y = sin ( x 2 4)
y=
5
3x + 2
y = csc (3x 2 )
a. What is the outside function?
b. What is
AB Calculus: Becker
Date:_
Homework for April Fools Day
Name:_
1. Find the volume of the solid created when the region bounded by y = x 2 and y = 4x x 2 are
revolved around the line y = 6 . No Calculator.
AB CALCULUS: BECKER DATE:_ _ NAM.-.
3.1 DERIVATIVES OF TRIG FUNCTIONS
3 We will always assume radians, unless otherwise noted.
1. In your calculator, graph y = sinx in a window x :[—21r,21r], y:[—2,2] , then hit zoom square.
a. Use the 2nd Calc dy/dx bu
AB Calculus: Becker
Date:_
Name:_
2.6 Homework
This will be graded on completion. Remember, your problem set is due Wednesday!
1. Given that f ( 2 ) = 1 , f ' ( 2 ) = 4 , g ( 2 ) = 1 and g' ( 2 ) = 5 , find F ' ( 2 ) for
AB Calculus: Becker
Date:_
Name:_
2.5 More on Velocity and Differentiability
Upcoming Stuff: Problem Set due Wed. 10/1, Test on Thurs. 10/2.
Speed vs. Velocity:
1. A particle moves along the x-axis in such a way that
AB Calculus: Becker
Date:_
Name:_
Unit 2 Recap Problems
1. Find all values of x at which the tangent line to the given curve satisfies the stated property.
Then give the equation of the tangent line.
1
a. y =
, passes thro
AB Calculus: Becker
Quiz Topics 2.1-2.3
Date:_
Finding slope of tangent line
Finding equations of tangent lines
Recognizing both definitions of the derivative
Finding derivative functions
Rates of Change
Approximating Slopes
16. Velocity is increasing when acceleration (second derivative of position) is positive. This means
when the position graph is concave up. This happens between t=0 a
AB Calculus: Becker
Date:_
Review for Test on Unit 7
Name:_
This test will be very computational. Expect to be taking lots of anti-derivatives! You will not have a
calculator.
Fundamental Theorem of Calculus Part 2
AB Calculus: Becker
Date:_
Name:_
Review for Test on Unit 6
You will be able to use a calculator on this test.
Everything from Semester 1
Antiderivatives
Indefinite Integrals
o +C
o Given f ' ( x ) and one point on