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Sample problems and answers for exam ii of math 041, covering topics such as determining the graph of functions, evaluating limits, finding remainders, and identifying factors and asymptotes. Students should study this document to prepare for exams, quizzes, and assignments related to algebra and calculus.
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a)
b)
c)
d)
a) โ b) โโ c) 0 d) 1
a) 29 b) 31 c) 3 x + 6 d) x + 31
a) x + 1 b) x^2 + 1 c) x โ 1 d) 2 x + 1
(^2) โ 6 x โ 9 (x โ 1)^2 a) There are no vertical asymptotes b) x = โ1, x = 3 c) x = 0,x = 1 d) x = 1
a) There are no horizontal asymptotes b) y = 3 c) y = 2 d) y = 0
(^2) โ 6 x โ 9 (x โ 1)^2 a) There are no intercepts b) y = โ 9 , x = โ 1 , 3 c) y = 3, x = 1 d) No y-intercepts, x = 0, 1 / 2
a)
b)
c)
d)
a) y = 3x + 2 b) y = 3x^2 + 2 c) y = x^2 d) y = 2x + 3
a) y = 5โx b) y = 5xโ^3 c) y = 5x^ + 3 d) y = 5x^ + 4
x
yโz)
a) 1 /8 log(xyz) b) 1 /2 log(x) + 1/2 log(y) + 1/2 log(z) c) 1 /2 log(x) + 1/4 log(y) + 1/8 log(z) d) 1 /8 log(x) + 1/8 log(y) + 1/8 log(z)
a) log
x^4 โ (x^2 + 1)^1 /^3 + (x โ 1)
b) log
( (^) x (^4) (x โ 1) 2 โ (^3) x (^2) + 1
c) log(4x โ 1 /3(x^2 + 1) + 2(x โ 1)) d) log
x^4 (x โ 1)^2 โ^3 x^2 + 1
a) x = ln(3) b) x = 3, โ 2 c) x = ln(3), ln(โ2) d) x = ln(6)
a) x = ยฑโ 5 b) x = ยฑโ 4 c) x = โ 5 d) x = โ 4
a) 270 โฆ b) 135 โฆ c) 67. 5 โฆ d) 180 โฆ
0.5 1.
(note the radius is 2 and the angle is 30โฆ).
a) ฯ/ 3 b) 120 c) ฯ/ 6 d) 1 / 6
Find the length of the circular arc 0.5^ 1.0^ 1.5^ 2.
(note, the radius is 3 and the angle is ฯ/4).
a) 270 b) 3 ฯ/ 4 c) 9 ฯ/ 8 d) 3 ฯ/ 2