Q.23) cos Q.24) cos(sin ¹x) = 24 sin11x) √1-1 d)√1-x² b) (sinx+1)+c 11

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section: Chapter Questions
Problem 63RE
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Question

pleaseeeeeee solve question 24

d) In 3
In2
d) None
c) converge to e* d) converge to e
.n=1,2,3,..
+c
sin11x
+ c
c) (cosx+F9{{}}+c
11
Q11) Which of the following gives the value of lim
In2
Log(a)
Q.12) To evaluate the integral fe- dx, we use the substitution:
b) u dx
cumi√
Q.13) A sequence (() is: a) converge to e
b) diverge
Junt
Q.14) One of the following sequences
is eventually strictly increasing:
a)
BL
b) (ne)
c) (-2¹)-4)
Q.15) Using the method of partial fractions
b)-1
07
Q.16) The general term of the sequence -2,2,--
.... is
a) (-1)
(n+1)1
.n=1,2,3...
b) (-1)
(n)!
.71=1,2,3,.. c)
Q.17)
dx
√4x4-9
a) cosh-1
()+c
+C
b) cosh-¹()+c
Q.18) The Taylor series for f(x) = cosx about x = n is:
a) Eko
(-1)+¹(x-1)
(2k)
b)
(-1)+(x+mak
c) Σκο
d) mo (zk)
(zk)
Q.19) A series E
(sin(n)
, is:
a) Diverge
b) Converge Absolutely
c) Converge Conditionally
d) Diverge Absolutely
Q.20) If a +1,a +3,a + 12 are consecutive terms in geometric series, then the value of a is:
a)
b) //
93
Q.21) Determine which of the following statements applies to the series E
(n+1),in(n+1)
a) Diverge by Root test
b) Converge by Root test
d) Diverge by Integral test
c) Converge by Integral test
b) e-f
Q.22) If ef(x)=x²+1, then f'(x)= a) 2x
-24
#+24
c)
Q.23) cos²3x dx = a) *#2
√1-1
d) √1-x²
√1-1
Q.24) cos(sin ¹x) = a)
b) (sinx+1)+c
Q.25) f sin6x sin5x dx =
costtx
+
cosx
x-2
b) In3
c)
the value of A is:
(n)-1=1,2,3,
c)
cash-
2
(-1)+(x-x)
(2k)
d)
(-1) yh
(n-1)!
cosh
d)
SEED FLEX
Transcribed Image Text:d) In 3 In2 d) None c) converge to e* d) converge to e .n=1,2,3,.. +c sin11x + c c) (cosx+F9{{}}+c 11 Q11) Which of the following gives the value of lim In2 Log(a) Q.12) To evaluate the integral fe- dx, we use the substitution: b) u dx cumi√ Q.13) A sequence (() is: a) converge to e b) diverge Junt Q.14) One of the following sequences is eventually strictly increasing: a) BL b) (ne) c) (-2¹)-4) Q.15) Using the method of partial fractions b)-1 07 Q.16) The general term of the sequence -2,2,-- .... is a) (-1) (n+1)1 .n=1,2,3... b) (-1) (n)! .71=1,2,3,.. c) Q.17) dx √4x4-9 a) cosh-1 ()+c +C b) cosh-¹()+c Q.18) The Taylor series for f(x) = cosx about x = n is: a) Eko (-1)+¹(x-1) (2k) b) (-1)+(x+mak c) Σκο d) mo (zk) (zk) Q.19) A series E (sin(n) , is: a) Diverge b) Converge Absolutely c) Converge Conditionally d) Diverge Absolutely Q.20) If a +1,a +3,a + 12 are consecutive terms in geometric series, then the value of a is: a) b) // 93 Q.21) Determine which of the following statements applies to the series E (n+1),in(n+1) a) Diverge by Root test b) Converge by Root test d) Diverge by Integral test c) Converge by Integral test b) e-f Q.22) If ef(x)=x²+1, then f'(x)= a) 2x -24 #+24 c) Q.23) cos²3x dx = a) *#2 √1-1 d) √1-x² √1-1 Q.24) cos(sin ¹x) = a) b) (sinx+1)+c Q.25) f sin6x sin5x dx = costtx + cosx x-2 b) In3 c) the value of A is: (n)-1=1,2,3, c) cash- 2 (-1)+(x-x) (2k) d) (-1) yh (n-1)! cosh d) SEED FLEX
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