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Recent activity in Numerical Methods
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GATE BT 2026 | Question: 41
Consider the equation $\dfrac{d y}{d x}=\dfrac{1}{x}$The value of the integral $\int_{1}^{2} d y$ using trapezoidal method and interval $h=0.25$ is $\_\_\_\_$. (rounded o...
Shri 1
100
points
edited
Mar 17
Numerical Methods
gatebt-2026
numerical-answers
calculus
numerical-methods
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–
0
0 votes
0
0 answers
GATE BT 2025 | Question: 23
Consider a nonlinear algebraic equation, $e^{x}-2=0$. Using the Newton-Raphson method, with the initial guess of $x_{0}=1$, the approximated value of the root of the equa...
Misbah Ghaya
100
points
edited
Jun 2, 2025
Numerical Methods
gatebt-2025
numerical-answers
numerical-methods
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–
0
0 votes
0
0 answers
GATE BT 2024 | Question: 55
The absolute relative error in evaluating the integral $\int_0^1 x^2 d x$ by the trapezoidal rule with the step size $0.25$ is $\%$ $\_\_\_\_\_\_\_\_$ (rounded off to $2$...
Arjun
110
points
recategorized
Apr 21, 2025
Numerical Methods
gatebt-2024
numerical-answers
calculus
numerical-methods
+
–
0
0 votes
0
0 answers
GATE BT 2022 | Question: 20
Consider a nonlinear algebraic equation, $x\ln x + x – 1 = 0.$ Using the Newton-Raphson method, with the initial guess of $x_{0} = 3,$ the value of $x$ after one iteratio...
Arjun
110
points
recategorized
Apr 21, 2025
Numerical Methods
gatebt-2022
numerical-answers
numerical-methods
calculus
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–
0
0 votes
0
0 answers
GATE BT 2022 | Question: 37
Consider the ordinary differential equation $\dfrac{dy}{dx} = f(x,y) = 2x^{2} – y^{2}.$ If $y(1)=1,$ the value(s) of $y(1.5),$ using the Euler’s implicit method $\left[y_...
Arjun
110
points
recategorized
Apr 21, 2025
Numerical Methods
gatebt-2022
multiple-selects
calculus
differential-equations
numerical-methods
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–
0
0 votes
0
0 answers
GATE2019: 50
$\int _{-1}^{1}\:f\left ( x \right )dx$ calculated using trapezoidal rule for the values given in the table is ______ (rounded off to $2$ decimal places).$$\begin{array}{...
Lakshman Bhaiya
1.5k
points
recategorized
Mar 18, 2021
Numerical Methods
gate2019
numerical-answers
numerical-methods
integration-by-trapezoidal-and-simpsons-rule
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