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2 votes
2 answers
1384
GATE CSE 2009 | Question: 20
Consider a HTML table definition given below: <table border =1> <tr> <td rowspan=2> ab </td> <td colspan=2> cd </td> </tr> <tr> <td> ef </td> <td rowspan=2> gh </td> </tr> <tr> <td ... $\langle 2, 3, 2 \rangle \text{ and } \langle 2, 2, 3 \rangle$
Consider a HTML table definition given below:<table border =1 <tr <td rowspan=2 ab </td <td colspan=2 cd </td </tr <tr <td ef </td <td rowspan=2 gh </td </tr <tr <td cols...
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1 votes
0 answers
1386
GATE CSE 2007 | Question: 28
Consider the series $x_{n+1} = \frac{x_n}{2}+\frac{9}{8x_n},x_0 = 0.5$ obtained from the Newton-Raphson method. The series converges to 1.5 $\sqrt{2}$ 1.6 1.4
Consider the series $x_{n+1} = \frac{x_n}{2}+\frac{9}{8x_n},x_0 = 0.5$ obtained from the Newton-Raphson method. The series converges to1.5$\sqrt{2}$1.61.4
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3 votes
1 answer
1387
GATE CSE 2010 | Question: 2
Newton-Raphson method is used to compute a root of the equation $x^2 - 13 = 0$ with 3.5 as the initial value. The approximation after one iteration is 3.575 3.676 3.667 3.607
Newton-Raphson method is used to compute a root of the equation $x^2 - 13 = 0$ with 3.5 as the initial value. The approximation after one iteration is3.5753.6763.6673.607...
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0 votes
1 answer
1390
GATE CSE 2002 | Question: 2.15
The Newton-Raphson iteration $X_{n+1} = (\frac{X_n}{2}) + \frac{3}{(2X_n)}$ can be used to solve the equation $X^2 =3$ $X^3 =3$ $X^2 =2$ $X^3 =2$
The Newton-Raphson iteration $X_{n+1} = (\frac{X_n}{2}) + \frac{3}{(2X_n)}$ can be used to solve the equation$X^2 =3$$X^3 =3$$X^2 =2$$X^3 =2$
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1 votes
1 answer
1391
GATE CSE 2002 | Question: 1.2
The trapezoidal rule for integration gives exact result when the integrand is a polynomial of degree 0 but not 1 1 but not 0 0 or 1 2
The trapezoidal rule for integration gives exact result when the integrand is a polynomial of degree0 but not 11 but not 00 or 12
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30 votes
3 answers
1392
GATE CSE 2006 | Question: 1, ISRO2009-57
Consider the polynomial $p(x) = a_0 + a_1x + a_2x^2 + a_3x^3$ , where $a_i \neq 0$, $\forall i$. The minimum number of multiplications needed to evaluate $p$ on an input $x$ is: 3 4 6 9
Consider the polynomial $p(x) = a_0 + a_1x + a_2x^2 + a_3x^3$ , where $a_i \neq 0$, $\forall i$. The minimum number of multiplications needed to evaluate $p$ on an input ...
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1 votes
1 answer
1397
GATE CSE 1993 | Question: 01.3
Simpson's rule for integration gives exact result when $f(x)$ is a polynomial of degree $1$ $2$ $3$ $4$
Simpson's rule for integration gives exact result when $f(x)$ is a polynomial of degree$1$$2$$3$$4$
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4 votes
0 answers
1398
GATE CSE 1991 | Question: 04,i,ii,iii,iv
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1 votes
1 answer
1399
GATE CSE 2008 | Question: 22
The Newton-Raphson iteration $x_{n+1} = \frac{1}{2}\left(x_n+\frac{R}{x_n}\right)$ can be used to compute the square of R reciprocal of R square root of R logarithm of R
The Newton-Raphson iteration $x_{n+1} = \frac{1}{2}\left(x_n+\frac{R}{x_n}\right)$ can be used to compute thesquare of R reciprocal of R square root of R l...
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1 votes
3 answers
1400
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...
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