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MATH 101 Webwork 3 Homework Questions and Answers PDF from 2020 $10.49   Add to cart
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MATH 101 Webwork 3 Homework Questions and Answers PDF from 2020
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  • Course
  • MATH 101 (MATH101)
  • Institution
  • University Of British Columbia (UBC )

This is a pdf copy of the Webwork 3 assignment for MATH 101 at UBC with questions and answers. Note that the exact numbers in your question might differ but the answer key here will provide insight for you to tackle the problems nonetheless.

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Document information

  • May 25, 2020
  • 3
  • 2019/2020
  • Answers
  • Unknown

Subjects

  • get ahead ubc engineering first year
  • math 101 differential and integral calculus
  • math 101 webwork 3 questions and answers pdf
  • integration by substitution

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  • University of British Columbia (UBC )
  • Engineering
  • MATH 101 (MATH101)
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Nikita Sharma 2019W2 MATH 101 209
Assignment Homework 3 due 9/12/14 at 9pm




1. (1 point) Evaluate the following indefinite integral using 4. (1 point)
the substitution u = 3x − 10. Evaluate the indefinite integral

Note: Any arbitrary constants used must be an upper-case ”C”. Z
−2 cos(π/x)
dx
Z
10 x2
dx =
(3x − 10)3 Note: Any arbitrary constants used must be an upper-case
Solution: If u = 3x − 10 then du = 3 dx, or dx = 31 du, and ”C”.
so
10 10
Z Z Z
Correct Answers:
3
dx = du = 10
3 u−3 du.
(3x − 10) 3u3
• -1*-2/pi*sin(pi/x)+C+c
Integrating now gives
Z
10
u−3 du = 10
− 12 u−2 +C = − 35 u−2 +C. 5. (1 point)

3 3 Z 2 p
(x + 8) 4 − x2 dx =
Therefore, −2


10
Z
3
dx = − 35 (3x − 10)−2 +C. Hint 1
(3x − 10)
Hint 2
Correct Answers:
Hint 3
• -(5/3)*(3*x-10)ˆ(-2)+C Correct Answers:

• 2*8*pi
2. (1 point)
Evaluate the indefinite integral
Z 30
Z √
ex 9 + ex dx 6. (1 point) If f is continuous and f (x) dx = 40, find
Z 5 0

Note: Any arbitrary constants used must be an upper-case f (6x) dx.
0
”C”. Answer:
Correct Answers:
Correct Answers:
• 1/6*40
• 2/3*(9+exp(x))ˆ(3/2)+C+c


3. (1 point) 7. (1 point)
Evaluate the indefinite integral Let a be a positive real number. Evaluate the definite integral
Z a
−4(ln(x))2
Z p
dx 8x x2 + a2 dx
x 0

Note: Any arbitrary constants used must be an upper-case in terms of a.
”C”.
Correct Answers:
Correct Answers:
• 1/3*(2*sqrt(2)-1)*aˆ3*8
• -4/3*(ln(x))ˆ3+C+c


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