Title | Practice Skills Test 3 - Fall 2018 - Math 225, section 40, Spring 2021 Web Assign |
---|---|
Author | Ngọc Minh |
Course | Integral Calculus |
Institution | Binghamton University |
Pages | 19 |
File Size | 1.3 MB |
File Type | |
Total Downloads | 35 |
Total Views | 125 |
WebAssign Skill test 3...
3/3/2021
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
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EN
Math 225, section 40, Spring 2021 INSTRUCTOR
Practice Skills Test 3 -- Fall 2018 (Review-Not Graded)
Richard Behr SUNY Binghamton University
Current Score
QUESTION
1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
POINTS
1/1
1/1
1/1
1/1
1/1
1/1
1/1
1/1
1/1
1/1
1/1
1/1
1/1
1/1
1/1
1/1
1/1
–/1
1
–
TOTAL SCORE
17/44
38.6%
Due Date
THU, MAR 4, 2021 4:59 AM GMT+7
Description
Assignment Submission & Scoring Assignment Submission For this assignment, you submit answers by question parts. The number of submissions remaining for each question part only changes if you submit or change the answer. Assignment Scoring Your best submission for each question part is used for your score.
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1/19
3/3/2021
1.
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
[1/1 Points]
DETAILS
PREVIOUS ANSWERS
MY NOTES
PRACTICE ANOTHER
Use Part 1 of the Fundamental Theorem of Calculus to find the derivative of the function. r
x2 + 3 4
g'(r) = √r2+3
Solution or Explanation Click to View Solution
2.
[1/1 Points]
DETAILS
PREVIOUS ANSWERS
MY NOTES
PRACTICE ANOTHER
Use part one of the fundamental theorem of calculus to find the derivative of the function. s
g(s) =
(t − t8 )4 dt 9
g ′(s) = (s−s8)4
Solution or Explanation s
We have f(t) = (t − t 8) 4 and g(s) =
(t − t 8) 4 dt, so by part one of the fundamental theorem of calculus,
9
g ′(s) = f(s) = (s − s8 )4 .
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2/19
3/3/2021
3.
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
[1/1 Points]
DETAILS
PREVIOUS ANSWERS
MY NOTES
PRACTICE ANOTHER
Use Part 1 of the Fundamental Theorem of Calculus to find the derivative of the function. x
5 3
t +1
1
g'(x) = 5x3+1
Solution or Explanation Click to View Solution
4.
DETAILS
[1/1 Points]
PREVIOUS ANSWERS
MY NOTES
PRACTICE ANOTHER
Use Part 1 of the Fundamental Theorem of Calculus to find the derivative of the function. y
g (y ) =
t2 sin(3t) dt 2
g ' (y ) = y2sin(3y)
Solution or Explanation Click to View Solution
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3/19
3/3/2021
5.
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
[1/1 Points]
DETAILS
PREVIOUS ANSWERS
MY NOTES
PRACTICE ANOTHER
Use part one of the fundamental theorem of calculus to find the derivative of the function. 0
0
8 + sec(2t)
x
8 + sec(2t)
8 + sec(2t)
x
x
0
f ' (x ) = −√8+sec(2x)
Solution or Explanation 0
f(x) =
x
8 + sec(2t) dt = − x
f ′(x) = −
6.
8 + sec(2t) dt ⇒ 0
x d dx 0
8 + sec(2t) dt = −
[1/1 Points]
DETAILS
8 + sec(2x)
PREVIOUS ANSWERS
MY NOTES
PRACTICE ANOTHER
Use Part 1 of the Fundamental Theorem of Calculus to find the derivative of the function. 2
G (x ) =
cos(
3t ) dt
x
G'(x) = −cos(√3x)
Solution or Explanation Click to View Solution
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4/19
3/3/2021
7.
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
[1/1 Points]
DETAILS
PREVIOUS ANSWERS
MY NOTES
PRACTICE ANOTHER
MY NOTES
PRACTICE ANOTHER
Evaluate the integral. −1
4
5
y5
−2
−26+124
Solution or Explanation Click to View Solution
8.
[1/1 Points]
DETAILS
PREVIOUS ANSWERS
Evaluate the integral. 9
x dx 4
23(9)(32)−234(32)
Solution or Explanation 9
9
x1 ⁄ 2 dx =
x dx = 4
4
x3/2
9
=
3 2
2 3
x
3/2
9
= 4
2 3
38 2 9 3/2 − 4 3/2 = (27 − 8) = 3 3
4
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5/19
3/3/2021
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
[1/1 Points]
9.
DETAILS
PREVIOUS ANSWERS
MY NOTES
PRACTICE ANOTHER
MY NOTES
PRACTICE ANOTHER
Evaluate the integral. 36
10t 0
23·10(12)·36(32)
Solution or Explanation Click to View Solution
10.
[1/1 Points]
DETAILS
PREVIOUS ANSWERS
Evaluate the integral. 1
(3 + 6x
x) dx
0
3+125
Solution or Explanation Click to View Solution
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6/19
3/3/2021
11.
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
[1/1 Points]
DETAILS
PREVIOUS ANSWERS
MY NOTES
PRACTICE ANOTHER
PREVIOUS ANSWERS
MY NOTES
PRACTICE ANOTHER
Evaluate the integral. 1
4/9 0
913
Solution or Explanation Click to View Solution
12.
[1/1 Points]
DETAILS
Evaluate the integral. 3
2 + 2x − 3x2
dx
1
−14
Solution or Explanation Click to View Solution
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7/19
3/3/2021
13.
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
[1/1 Points]
DETAILS
PREVIOUS ANSWERS
MY NOTES
PRACTICE ANOTHER
PREVIOUS ANSWERS
MY NOTES
PRACTICE ANOTHER
Evaluate the integral. 5
2 t3
1
−5−2+1
Solution or Explanation Click to View Solution
14.
[1/1 Points]
DETAILS
Evaluate the integral. 2
(9x 2 − 4x + 8) dx 0
32
Solution or Explanation Click to View Solution
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8/19
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15.
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
[1/1 Points]
DETAILS
PREVIOUS ANSWERS
MY NOTES
PRACTICE ANOTHER
PREVIOUS ANSWERS
MY NOTES
PRACTICE ANOTHER
Evaluate the integral. 4
2 3
34
34 Solution or Explanation Click to View Solution
16.
[1/1 Points]
DETAILS
Evaluate the definite integral.
3
25
x
1
dx
2√3(25(12)−1)
Solution or Explanation 25 1
3 x
25
dx =
x−1 ⁄ 2 dx =
3 1
25
3 2
=
x 1
3 (2 · 5 − 2 · 1) = 8
3
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9/19
3/3/2021
17.
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
[1/1 Points]
DETAILS
PREVIOUS ANSWERS
MY NOTES
PRACTICE ANOTHER
MY NOTES
PRACTICE ANOTHER
MY NOTES
PRACTICE ANOTHER
Evaluate the integral. 5 4
sin(5π)−sin(4π)
Solution or Explanation Click to View Solution
18.
[–/1 Points]
DETAILS
Evaluate the definite integral.
(4 sin( ) − 5 cos( )) d 0
19.
[–/1 Points]
DETAILS
Evaluate the integral. (7 sin( ) − 5 cos( )) d 0
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10/19
3/3/2021
20.
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
[–/1 Points]
DETAILS
MY NOTES
PRACTICE ANOTHER
MY NOTES
PRACTICE ANOTHER
MY NOTES
PRACTICE ANOTHER
Evaluate the definite integral.
/3
21.
DETAILS
[–/1 Points]
Evaluate the integral. 16
3x − 3 x
4
22.
[–/1 Points]
dx
DETAILS
Evaluate the integral. 2
(4v + 8)(3v − 1) dv 0
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11/19
3/3/2021
23.
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
[–/1 Points]
DETAILS
MY NOTES
PRACTICE ANOTHER
MY NOTES
PRACTICE ANOTHER
MY NOTES
PRACTICE ANOTHER
Evaluate the integral. 2
v 5 + 4v 7 v4
1
24.
[–/1 Points]
DETAILS
Evaluate the integral. 2
y + 4y 6 y3
1
25.
dy
DETAILS
[–/1 Points]
Evaluate the integral. 4 1
3x − 8 x
dx
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12/19
3/3/2021
26.
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
[–/1 Points]
DETAILS
MY NOTES
PRACTICE ANOTHER
MY NOTES
PRACTICE ANOTHER
MY NOTES
PRACTICE ANOTHER
Evaluate the integral. 4 0
27.
[–/1 Points]
DETAILS
Evaluate the definite integral. ⁄ 4 6 + 7 cos2 ( )
cos2 ( )
0
28.
[–/1 Points]
DETAILS
d
Evaluate the integral. /4
5 sec( ) tan( ) d 0
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13/19
3/3/2021
29.
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
[–/1 Points]
DETAILS
MY NOTES
PRACTICE ANOTHER
MY NOTES
PRACTICE ANOTHER
MY NOTES
PRACTICE ANOTHER
Evaluate the integral. /4
2 0
30.
[–/1 Points]
DETAILS
Evaluate the integral. /3
8 sec( ) tan( ) d /4
31.
[–/1 Points]
DETAILS
Find the general indefinite integral. (Use C for the constant of integration.) 3v(v2 + 2)2 dv
https://www.webassign.net/web/Student/Assignment-Responses/submit?dep=26274962&tags=autosave#question4595788_16
14/19
3/3/2021
32.
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
[–/1 Points]
DETAILS
MY NOTES
PRACTICE ANOTHER
MY NOTES
PRACTICE ANOTHER
MY NOTES
PRACTICE ANOTHER
Find the general indefinite integral. (Use C for the constant of integration.) 1 3
1
4
7
4
33.
DETAILS
[–/1 Points]
Find the general indefinite integral. (Use C for the constant of integration.) 5y 3 + 1.2y 2 − 3.2y dy
34.
DETAILS
[–/1 Points]
Find the general indefinite integral. (Use C for the constant of integration.) 4x3 − 7
x
dx
x
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15/19
3/3/2021
35.
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
[–/1 Points]
DETAILS
MY NOTES
PRACTICE ANOTHER
MY NOTES
PRACTICE ANOTHER
MY NOTES
PRACTICE ANOTHER
Find the general indefinite integral. (Use C for the constant of integration.) 2
36.
[–/1 Points]
−2
DETAILS
Find the general indefinite integral. (Use C for the constant of integration.) 6(1 + tan2 ( )) d
37.
[–/1 Points]
DETAILS
Find the general indefinite integral. (Use C for the constant of integration.)
sec(t)(5 sec(t) + 8 tan(t)) dt
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16/19
3/3/2021
38.
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
[–/1 Points]
DETAILS
MY NOTES
PRACTICE ANOTHER
MY NOTES
PRACTICE ANOTHER
Find the general indefinite integral. (Use C for the constant of integration.)
39.
[–/1 Points]
DETAILS
Find the most general antiderivative of the function. (Check your answer by differentiation. Use C for the constant of the antiderivative.) f (x ) = 2
x + 6 cos(x)
F(x ) =
40.
[–/1 Points]
DETAILS
MY NOTES
PRACTICE ANOTHER
Find the most general antiderivative of the function. (Check your answer by differentiation. Use C for the constant of the antiderivative.)
https://www.webassign.net/web/Student/Assignment-Responses/submit?dep=26274962&tags=autosave#question4595788_16
17/19
3/3/2021
41.
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
[–/1 Points]
DETAILS
MY NOTES
PRACTICE ANOTHER
Find the most general antiderivative of the function. (Check your answer by differentiation. Use C for the constant of the antiderivative.) f (x ) =
9 x8
F(x ) =
42.
[–/1 Points]
DETAILS
MY NOTES
PRACTICE ANOTHER
Find the most general antiderivative of the function. (Check your answer by differentiation. Use C for the constant of the antiderivative.)
43.
[–/1 Points]
DETAILS
MY NOTES
PRACTICE ANOTHER
Find the most general antiderivative of the function. (Check your answer by differentiation. Use C for the constant of the antiderivative.)
https://www.webassign.net/web/Student/Assignment-Responses/submit?dep=26274962&tags=autosave#question4595788_16
18/19
3/3/2021
44.
Practice Skills Test 3 -- Fall 2018 - Math 225, section 40, Spring 2021 | WebAssign
[–/1 Points]
DETAILS
MY NOTES
PRACTICE ANOTHER
Find the most general antiderivative of the function. (Check your answer by differentiation. Use C for the constant of the antiderivative.) g( ) = cos( ) − 4 sin( ) G( ) =
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