es 13-18, pplied to orem can such that 34 2 2 cost of placi COST Motion Along a Line In Exercises 35 and 36, the function S(t) describes the motion of a particle along a line. (a) Find the velocity function of the particle at any time t 0. (b) Identify the time interval (s) on which the particle is moving in a positive direction. (c) Identify the time interval(s) on which the particle is moving in a negative direction. (d) Identify the time(s) at per ye billions of dol/ table,where / is 2006. (Source 6 53. Modeling D why not. which the particle changes direction. 35. S(t) = 3t - 2t 36. s(t) = 63 -8t +3 521 8t+3 Finding Points of Inflection In Exercises 37-42, find t. points of inflection and discuss the concavity of the granh of 11 the function. 705 D 37. f(x) = x3 -9x2 38. f(x) = 6x4 - r (a) Use the regre 39. g(x) = xx +5 a model of th 40. f(x) = 3x -5x3 eorem be D = att + b 41. f(x) = x + cos x,. 2 for the data. 42. f(x) = tan (0, 2) 42 (b) Use a graphin (c) For the years Using the Second Derivative Test In Exercises 43-48 find all relative extrema of the function. Use the Second Derivative Test where applicable. indicate that maximum? W (d) For the years mine the 43. f(x) = (x + 9)2 m on the indicate that th 44. f(x) = x4 - 2x2+6 at the greatest 3х + 1 45. g(x) = 2x2(1 -x) 46. h(t) = t - 4 t+1
es 13-18, pplied to orem can such that 34 2 2 cost of placi COST Motion Along a Line In Exercises 35 and 36, the function S(t) describes the motion of a particle along a line. (a) Find the velocity function of the particle at any time t 0. (b) Identify the time interval (s) on which the particle is moving in a positive direction. (c) Identify the time interval(s) on which the particle is moving in a negative direction. (d) Identify the time(s) at per ye billions of dol/ table,where / is 2006. (Source 6 53. Modeling D why not. which the particle changes direction. 35. S(t) = 3t - 2t 36. s(t) = 63 -8t +3 521 8t+3 Finding Points of Inflection In Exercises 37-42, find t. points of inflection and discuss the concavity of the granh of 11 the function. 705 D 37. f(x) = x3 -9x2 38. f(x) = 6x4 - r (a) Use the regre 39. g(x) = xx +5 a model of th 40. f(x) = 3x -5x3 eorem be D = att + b 41. f(x) = x + cos x,. 2 for the data. 42. f(x) = tan (0, 2) 42 (b) Use a graphin (c) For the years Using the Second Derivative Test In Exercises 43-48 find all relative extrema of the function. Use the Second Derivative Test where applicable. indicate that maximum? W (d) For the years mine the 43. f(x) = (x + 9)2 m on the indicate that th 44. f(x) = x4 - 2x2+6 at the greatest 3х + 1 45. g(x) = 2x2(1 -x) 46. h(t) = t - 4 t+1
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.7: Operations On Functions
Problem 50E
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Binomial Distribution
Binomial is an algebraic expression of the sum or the difference of two terms. Before knowing about binomial distribution, we must know about the binomial theorem.
Topic Video
Question
43
Transcribed Image Text:es 13-18,
pplied to
orem can
such that
34
2
2
cost of placi
COST
Motion Along a Line In Exercises 35 and 36, the function
S(t) describes the motion of a particle along a line. (a) Find the
velocity function of the particle at any time t 0. (b) Identify
the time interval (s) on which the particle is moving in a positive
direction. (c) Identify the time interval(s) on which the particle
is moving in a negative direction. (d) Identify the time(s) at
per ye
billions of dol/
table,where / is
2006. (Source
6
53. Modeling D
why not.
which the particle changes direction.
35. S(t) = 3t - 2t
36. s(t) = 63 -8t +3
521
8t+3
Finding Points of Inflection In Exercises 37-42, find t.
points of inflection and discuss the concavity of the granh of
11
the function.
705
D
37. f(x) = x3 -9x2
38. f(x) = 6x4 - r
(a) Use the regre
39. g(x) = xx +5
a model of th
40. f(x) = 3x -5x3
eorem be
D = att + b
41. f(x) = x + cos x,. 2
for the data.
42. f(x) = tan
(0, 2)
42
(b) Use a graphin
(c) For the years
Using the Second Derivative Test In Exercises 43-48
find all relative extrema of the function. Use the Second
Derivative Test where applicable.
indicate that
maximum? W
(d) For the years
mine the
43. f(x) = (x + 9)2
m on the
indicate that th
44. f(x) = x4 - 2x2+6
at the greatest
3х + 1
45. g(x) = 2x2(1 -x)
46. h(t) = t - 4 t+1
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