M 85 % B courseHero % | @ ChatGPT X+ 23 myopenmath.com/assess2/?cid=232022&aid=16355203#/skip/5 7 36z 25(11_ 3 Evaluate the integral: f x A) Which trig substitution is correct for this integral? T = ;sec(n?] T = %5111(9) T = 325&0(3] T = gsec() = %sec() & (B) Which integral do you obtain after substituting for =7 Note: to enter 8, type the word theta. T (C) What is the value of the above integral in terms of 7 | +c (D) What is the value of the original integral in terms of x? Note: WAMAP does not recognize the inverse secant (arcsec) function. You will need to use another inverse trig function when you fill in your answer below. +C Question Help: [ Video @ 90 2540 Jul 18 10:00 & \fv M 9.1 X * Course Hero * ChatGPT X + X G 2% myopenmath.com/assess2/?cid=232022&aid=16355205#/skip/11 a. 7 = cos(68] b. r = cos(38) c. " = sin(60) av d. r = cos(40) e. " = cos(50) by Q a dy ev DO Jul 18 10:01 8v M 9.2 X * Course Hero * ChatGPT + X G myopenmath.com/assess2/?cid=232022&aid=16355206#/skip/3 myOpenMath Home | My Classes . | User Settings | Log Out Bryan HERNANDEZ Course | Forums | Calendar | Gradebook Home > Math 262 Calculus II Summer 2024 > Assessment 9.2 Progress saved Done Score: 9/13 Answered: 10/13 Question 3 0/1 pt 05 0 Details Find the area of the region inside: r = 9 sin 0 but outside: r = 4 Question Help: DVideo Submit Question Jul 18 10:02v M 9.2 X * Course Hero * ChatGPT + X G myopenmath.com/assess2/?cid=232022&aid=1635 5206#/skip/8 myOpenMath Home | My Classes . | User Settings | Log Out Bryan HERNANDEZ Course | Forums | Calendar | Gradebook Home > Math 262 Calculus II Summer 2024 > Assessment 9.2 Progress saved Done Score: 9/13 Answered: 10/13 Question 8 0/1 pt 9 5 2 1 0 Details Find the area enclosed by the closed curve obtained by joining the ends of the spiral r = 30, 0 Math 262 Calculus II Summer 2024 > Assessment 9.2 Save progress Done Score: 9/13 Answered: 10/13 X Question 11 0/1 pt 0 4 2 2 0 Details Score on last try: 0 of 1 pts. See Details for more. > Next question Get a similar question You can retry this question below Find the exact length of the polar curve described by: r = 3e- on the interval - Math 262 Calculus II Summer 2024 > Assessment 9.2 Save progress Done Score: 9/13 Answered: 10/13 Question 12 0/1 pt 0 5 0 Details Find the length of the entire perimeter of the region inside " = 19 sin e but outside r = 2. Question Help: DVideo Submit Question Jul 18 10:02v M 9.3 X * Course Hero * ChatGPT + X G 2% myopenmath.com/assess2/?cid=232022&aid=1635 5207#/skip/5 Match equation graph with its parametric equation. Not all equations will be used. All graphs shown for -55165 Ja(t) = et ly(t) = 12 b . ( x(t) = 13 -t 234 5 ly(t) = 12 [I(t) = t + cos(t) ( y(t) = t + sin(t) d. [x(t) = 13 ly(t) = 13 I(t) = toos(t) "(y(t) = tsin(t) Submit Question 3 0 Jul 18 10:03v M 9.3 X * Course Hero * ChatGPT + X G 2% myopenmath.com/assess2/?cid=232022&aid=16355207#/skip/6 myOpenMath Home | My Classes . | User Settings | Log Out Bryan HERNANDEZ Course | Forums | Calendar | Gradebook Home > Math 262 Calculus II Summer 2024 > Assessment 9.3 Progress saved Done $ Voce Score: 7.63/9 Answered: 7/9 . Question 6 0.75/1 pt 05 2 1 0 Details Which of the following are parametric equations for the entire line y = > + 1? Choose all that apply. Ox(t) = +2, y(t) =12 + 1 Or(t) = cos(t), y(t) = cos(t) + 1 Or(t) = t,y(t) = +3+1 Or(t) = t + 1,y(t) = t Or(t) = tan(t), y(t) = tan(t) + 1 Or(t) = t, y(t) = t + 1 Or(t) = t - 1, y(t) =t Or(t) = t + 2, y(t) =t+ 3 Question Help: Video Submit Question Jul 18 10:03v M 9.3 X * Course Hero * ChatGPT + X G 2% myopenmath.com/assess2/?cid=232022&aid=16355207#/skip/7 myOpenMath Home | My Classes . | User Settings | Log Out Bryan HERNANDEZ Course | Forums | Calendar | Gradebook Home > Math 262 Calculus II Summer 2024 > Assessment 9.3 Progress saved Done Score: 7.63/9 Answered: 6/9 . Question 7 0.88/1 pt 5 2 1 0 Details Which of the following are parametric equations for the entire unit circle? Choose all that apply. Or(t) = t, y(t) = v1 -+2 Or(t) = cos(3t), y(t) = sin(3t) Or(t) = csc(t), y(t) = cot(t) Or(t) = sin(t), y(t) = cos(t) Or(t) = cos(t), y(t) = sin(t) Or(t) = cos(t + 1), y(t) = sin(t + 1) Or(t) = 2 cos(t), y(t) = 2 sin(t) Or(t) = cos(t), y(t) = sin(2t) Question Help: Video Submit Question Jul 18 10:03