Register

Is the value obtained by trapezoidal rule greater than

839 views

1 Answer

0 votes
0 votes
After little bit of thinking I releaised that we need to calculate the error for every particular case and then deciede. But I am not saying that there is no rule for the answer.
User Avatar
Voting & Accepting an answer helps improve the community
← PreviousNext →
← Previous in categoryNext in category →

Related questions

3 votes
3 votes
2 answers
1
Arjun asked Sep 24, 2014
3,510 views
GATE CSE 2013 | Question: 23
Function $f$ is known at the following points: $x$ 0 0.3 0.6 0.9 1.2 1.5 1.8 2.1 2.4 2.7 3.0 $f(x)$ 0 0.09 0.36 0.81 1.44 2.25 3.24 4.41 5.76 7.29 9.00 The value of $\int_{0}^{3} f(x) \text{d}x$ computed using the trapezoidal rule is (A) 8.983 (B) 9.003 (C) 9.017 (D) 9.045
Function $f$ is known at the following points:$x$00.30.60.91.21.51.82.12.42.73.0$f(x)$00.090.360.811.442.253.244.415.767.299.00The value of $\int_{0}^{3} f(x) \text{d}x$ ...
User Avatar
1 votes
1 votes
1 answer
2
Kathleen asked Sep 15, 2014
4,808 views
GATE CSE 2002 | Question: 1.2
The trapezoidal rule for integration gives exact result when the integrand is a polynomial of degree 0 but not 1 1 but not 0 0 or 1 2
The trapezoidal rule for integration gives exact result when the integrand is a polynomial of degree0 but not 11 but not 00 or 12
User Avatar
1 votes
1 votes
3 answers
3
Kathleen asked Sep 11, 2014
3,049 views
GATE CSE 2008 | Question: 21
The minimum number of equal length subintervals needed to approximate $\int_1^2 xe^x\,dx$ to an accuracy of at least $\frac{1}{3}\times10^{-6}$ using the trapezoidal rule is 1000e 1000 100e 100
The minimum number of equal length subintervals needed to approximate $\int_1^2 xe^x\,dx$ to an accuracy of at least $\frac{1}{3}\times10^{-6}$ using the trapezoidal rule...
User Avatar
1 votes
1 votes
1 answer
4
Ishrat Jahan asked Nov 3, 2014
1,496 views
GATE IT 2005 | Question: 2
If the trapezoidal method is used to evaluate the integral obtained $\int_{0}^{1} x^2dx$, then the value obtained is always > (1/3) is always < (1/3) is always = (1/3) may be greater or lesser than (1/3)
If the trapezoidal method is used to evaluate the integral obtained $\int_{0}^{1} x^2dx$, then the value obtainedis always (1/3)is always < (1/3)is always = (1/3)may be ...
User Avatar
Link Copied!