I tried uploading a word document, but it didn’t work, so I just will link the Google Doc which has the test.
Fall 2018 | Professor Kate Poirier
I tried uploading a word document, but it didn’t work, so I just will link the Google Doc which has the test.
Final Review
1) Simplify cos and sin to get real numbers
a) cos(11*pi/12) b) sin(5*pi/12)
2)The vectors v⃗ and v⃗ below are being added. Find the approximate magnitude and directional angle of sum ⃗v = v⃗ + v⃗.
a) ||v⃗||=6, and θ =60◦, and ||v⃗||=2, andθ =180◦
b) ||v⃗||=3.7, and θ =92◦, and ||v⃗||=2.2, and θ =253◦
3) Solve for x without using a calculator.
a) ln(2x + 4) = ln(5x − 5) b) ln(x+6)=ln(x−2)+ln(3)
4) State the domain of the function f and sketch its graph.
a) f(x) = log(x) b)f(x)=log(x+7) c)f(x)=ln(x+5)−1
5) Find the domain, the vertical asymptotes and removable discontinuities of the functions
b)f(x)= x2+2 x2 −6x+8 c) f(x) = 3x+6/x^3 −4x
6)add and subtract the complex numbers
a) (5-2i)+(-2+6i) b) (-9-i)-(5-3i)
7)Divide by long division.
a) x^3−4x^2+2x+1/ x−2. b) x^3+6x^2+7x−2/x+3
8) Find all real roots
a)f(x) = 6x^4 + 25x^3 + 8x^2 − 7x − 2. b) f(x) = 4x^3 + 9x^2 + 26x + 6.
9)Find at least 5 distinct solutions of the equation
a) tan(x) = −1. b) cos(x) = √2/2 c) sin(x) = −√3/2
10) Find the magnitude and directional angle of the vector.
a) ⟨6, 8⟩. b) ⟨−2, 5⟩. c) ⟨−4, −4⟩
The instructions for your Test #3 Solutions OpenLab assignment are the same as for Test #1 and Test #2 solutions. Your post is due by Thursday, December 12 at 11:59pm. Don’t forget to select the category Test #3 Solutions before publishing your post.
Your Final Exam Review OpenLab assignment has three steps:
Due dates:
Step 1: Final exam questions are due by Friday, December 13 at 11:59pm
Steps 2 & 3: Final exam solutions are due by Monday, December 16 at 11:59pm
Bonus (optional): Grade somebody else’s final exam. Submit your questions/concerns as a comment on their Solutions post. Submit these by Wednesday, December 17 at 11:59pm.
Steps 1, 2, and 3 (and the optional bonus step) are each worth one participation point.
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