Q6: The values (a, b, c, d, e) in the divided difference table are: x f F, F, F, 0 b 11 2 26 7 32 e a 58 d C 4 112 A) (3, 5, 52, 10, 1) B) (3, 4, 54, 12, 2) C) (3, 4, 54, 11, 1) 1 1 D) (3, 4, 50, 11, 2) Q7: The Absolute error and Relative error for + after rounding it to 2 decimal places is: A) 0.0027 and 0.0037 C) 0.0017 and 0.0037 8 3 B) 0.0017 and 0.0042 D) 0.0071 and 0.0073 Q8: The function f(x) = x+5x²+x+1 has root in A) [-1, 1] B) [1,2] C)[2,3] D) [0,3] Q9: The steps number of the bisection algorithm are needed to compute the root of a function f(x) to a precision of = 106 on the interval [2,3] A) 10 B) 9 C) 20 D)8 Q10: The Newton Raphson algorithm for finding the cube root of N is N A) (x²+) Xn B)(2xn - C) xn N (2x+; D) (xn+)
Q6: The values (a, b, c, d, e) in the divided difference table are: x f F, F, F, 0 b 11 2 26 7 32 e a 58 d C 4 112 A) (3, 5, 52, 10, 1) B) (3, 4, 54, 12, 2) C) (3, 4, 54, 11, 1) 1 1 D) (3, 4, 50, 11, 2) Q7: The Absolute error and Relative error for + after rounding it to 2 decimal places is: A) 0.0027 and 0.0037 C) 0.0017 and 0.0037 8 3 B) 0.0017 and 0.0042 D) 0.0071 and 0.0073 Q8: The function f(x) = x+5x²+x+1 has root in A) [-1, 1] B) [1,2] C)[2,3] D) [0,3] Q9: The steps number of the bisection algorithm are needed to compute the root of a function f(x) to a precision of = 106 on the interval [2,3] A) 10 B) 9 C) 20 D)8 Q10: The Newton Raphson algorithm for finding the cube root of N is N A) (x²+) Xn B)(2xn - C) xn N (2x+; D) (xn+)
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
Related questions
Question
![Q6: The values (a, b, c, d, e) in the divided difference table are:
x f
F, F,
F,
0
b
11
2 26
7
32
e
a
58
d
C
4
112
A) (3, 5, 52, 10, 1) B) (3, 4, 54, 12, 2) C) (3, 4, 54, 11, 1)
1
1
D) (3, 4, 50, 11, 2)
Q7: The Absolute error and Relative error for + after rounding it to 2 decimal places is:
A) 0.0027 and 0.0037
C) 0.0017 and 0.0037
8 3
B) 0.0017 and 0.0042
D) 0.0071 and 0.0073
Q8: The function f(x) = x+5x²+x+1 has root in
A) [-1, 1]
B) [1,2]
C)[2,3]
D) [0,3]
Q9: The steps number of the bisection algorithm are needed to compute the root of a
function f(x) to a precision of = 106 on the interval [2,3]
A) 10
B) 9
C) 20
D)8
Q10: The Newton Raphson algorithm for finding the cube root of N is
N
A) (x²+)
Xn
B)(2xn
-
C)
xn
N
(2x+;
D) (xn+)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fd5892103-93c7-44b0-83c8-b0dfe21c372d%2F2b322c6b-6b06-4d49-9002-cb1fd2565a7e%2Fn1mw9ti_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Q6: The values (a, b, c, d, e) in the divided difference table are:
x f
F, F,
F,
0
b
11
2 26
7
32
e
a
58
d
C
4
112
A) (3, 5, 52, 10, 1) B) (3, 4, 54, 12, 2) C) (3, 4, 54, 11, 1)
1
1
D) (3, 4, 50, 11, 2)
Q7: The Absolute error and Relative error for + after rounding it to 2 decimal places is:
A) 0.0027 and 0.0037
C) 0.0017 and 0.0037
8 3
B) 0.0017 and 0.0042
D) 0.0071 and 0.0073
Q8: The function f(x) = x+5x²+x+1 has root in
A) [-1, 1]
B) [1,2]
C)[2,3]
D) [0,3]
Q9: The steps number of the bisection algorithm are needed to compute the root of a
function f(x) to a precision of = 106 on the interval [2,3]
A) 10
B) 9
C) 20
D)8
Q10: The Newton Raphson algorithm for finding the cube root of N is
N
A) (x²+)
Xn
B)(2xn
-
C)
xn
N
(2x+;
D) (xn+)
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