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Recent questions tagged trapezoidalrule
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GATE2005IT2
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)
asked
Nov 3, 2014
in
Numerical Methods
by
Ishrat Jahan
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16.3k
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gate2005it
numericalmethods
trapezoidalrule
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0
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1
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2
GATE2007IT22
The trapezoidal method is used to evaluate the numerical value of $\int_{0}^{1}e^x dx$. Consider the following values for the step size h. 102 103 104 105 For which of these values of the step size h, is the computed value guaranteed to be correct to ... Assume that there are no roundoff errors in the computation. iv only iii and iv only ii, iii and iv only i, ii, iii and iv
asked
Oct 30, 2014
in
Numerical Methods
by
Ishrat Jahan
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16.3k
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433
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gate2007it
numericalmethods
trapezoidalrule
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outofsyllabusnow
0
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1
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3
Is the value obtained by trapezoidal rule greater than
Is the value obtained by trapezoidal rule greater than the exact value and also compare the value obtained in the case of simpsons rule.
asked
Oct 26, 2014
in
Numerical Methods
by
kireeti
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1.2k
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124
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trapezoidalrule
nongate
0
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1
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4
GATE19974.10
The trapezoidal method to numerically obtain $\int_a^b f(x) dx$ has an error E bounded by $\frac{ba}{12} h^2 \max f’’(x), x \in [a, b]$ where $h$ is the width of the trapezoids. The minimum number of trapezoids guaranteed to ensure $E \leq 10^{4}$ in computing $\ln 7$ using $f=\frac{1}{x}$ is 60 100 600 10000
asked
Sep 29, 2014
in
Numerical Methods
by
Kathleen
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52.1k
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gate1997
numericalmethods
trapezoidalrule
normal
+5
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1
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5
GATE2014346
With respect to the numerical evaluation of the definite integral, $K = \int \limits_a^b \:x^2 \:dx$, where $a$ and $b$ are given, which of the following statements is/are TRUE? The value of $K$ obtained using the trapezoidal rule is always greater than or ... the Simpson's rule is always equal to the exact value of the definite integral. I only II only Both I and II Neither I nor II
asked
Sep 28, 2014
in
Numerical Methods
by
jothee
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104k
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gate20143
numericalmethods
trapezoidalrule
simpsonsrule
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+2
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2
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6
GATE201323
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
asked
Sep 24, 2014
in
Numerical Methods
by
Arjun
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423k
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gate2013
numericalmethods
trapezoidalrule
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7
GATE20021.2
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
asked
Sep 15, 2014
in
Numerical Methods
by
Kathleen
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52.1k
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516
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gate2002
numericalmethods
trapezoidalrule
easy
+1
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1
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8
GATE200821
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
asked
Sep 12, 2014
in
Numerical Methods
by
Kathleen
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52.1k
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gate2008
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