Q5 -(-) = A) fallaudng series is converges B)3 G 8 D) 1

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.4: Mathematical Induction
Problem 46E
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The trigonometric substitution to evaluate the integral f√16-xdx is:
A) x = 4 sing
B)x= 16 sine
C) x = 16tane
D) x = 4sece
The sequence -
A) strictly increasing
C) eventually strictly increasing
is
n=0
The sequence L3n+1)
A) increasing
The value Stmo, Is
A) 4
k#1
A) Diverge
700
(5K)
is
B) strictly increasing
B)
1
-1//2) = A) 1²/
(k+2)
Which of the following series is converges
1
Α) ΣΤ
3k-1
Β) Σκοτ 3k24
If limu, #0 then the series Σuk
A)Converge Absolutly
3k
Σ(-1) ²
The interval of convergent for
Find (3 sin(x)) is:
dx
A) (-3,3)
The radius of convergent for
B) strictly decreasing
D) eventually strictly decreasing
B) -3,3)
The value of lim(e*+x)
The domain of f(x)=>
B)3
B) Diverge
In(1-x²) is
C) decreasing
C) 3
C) Σ.,(-1)*
C) 0⁰
D) strictly decreasing
B) absolutely converge
C) absolutely diverge
can be tested by: (A) geometric series test (B) Ratio Test
(+1)
(x-5)*k!
B) 00
C) 1
D) 2
A)-3cos(x) sin(x) B) 3 sin(x) cos x In(3) C) -30In(3) sin(x) D) 3-
D)
C) (-3,31
A) 0
D) diverge
D) 1
mas
C) Converge D) Conditionally Converge
+
D) conditional converge
(C)p-series (D) Root Test
If Sn=4+ is the nth partial sum for the infinite series Era, find the value of a
n
B)-
c)-
A) 2
D) -3,31
D
B) e
C) e*
D) e²
A) (-1,1) B)(1, 0) () (-∞, -1) D) (-, -1) U (1)
Transcribed Image Text:Q1 Q2 Q3 Q4 Q5 Q6 Q7 Q8 Q9 Q10 Q11 Q12 Q13 Q14 Q15 The trigonometric substitution to evaluate the integral f√16-xdx is: A) x = 4 sing B)x= 16 sine C) x = 16tane D) x = 4sece The sequence - A) strictly increasing C) eventually strictly increasing is n=0 The sequence L3n+1) A) increasing The value Stmo, Is A) 4 k#1 A) Diverge 700 (5K) is B) strictly increasing B) 1 -1//2) = A) 1²/ (k+2) Which of the following series is converges 1 Α) ΣΤ 3k-1 Β) Σκοτ 3k24 If limu, #0 then the series Σuk A)Converge Absolutly 3k Σ(-1) ² The interval of convergent for Find (3 sin(x)) is: dx A) (-3,3) The radius of convergent for B) strictly decreasing D) eventually strictly decreasing B) -3,3) The value of lim(e*+x) The domain of f(x)=> B)3 B) Diverge In(1-x²) is C) decreasing C) 3 C) Σ.,(-1)* C) 0⁰ D) strictly decreasing B) absolutely converge C) absolutely diverge can be tested by: (A) geometric series test (B) Ratio Test (+1) (x-5)*k! B) 00 C) 1 D) 2 A)-3cos(x) sin(x) B) 3 sin(x) cos x In(3) C) -30In(3) sin(x) D) 3- D) C) (-3,31 A) 0 D) diverge D) 1 mas C) Converge D) Conditionally Converge + D) conditional converge (C)p-series (D) Root Test If Sn=4+ is the nth partial sum for the infinite series Era, find the value of a n B)- c)- A) 2 D) -3,31 D B) e C) e* D) e² A) (-1,1) B)(1, 0) () (-∞, -1) D) (-, -1) U (1)
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