Other Math Archive: Questions from May 20, 2023
-
*Numerical analysis* From the following table, approximate the first derivative of the dependent variable with order h (using numerical differentiation) *Análisis numérico* de la siguiente tabla, a
\begin{tabular}{|l|l|} \hline Mass & Distance - mm Area - \( \mathbf{m m}^{\wedge} 2 \) \\ \hline \( 0.374 \mathrm{~kg} \) & 1.5 \\ \hline \( 0.5 \mathrm{~kg} \) & 2 \\ \hline \( 0.98 \mathrm{~kg} \)2 answers -
1 answer
-
1 answer
-
2 answers
-
1 answer
-
2 answers
-
2 answers
-
2 answers
-
2 answers
-
2 answers
-
1 answer
-
0 answers
-
2 answers
-
2 answers
-
2 answers
-
2 answers
-
2 answers
-
2 answers
-
2 answers
-
2 answers
-
2 answers
-
2 answers
-
2 answers
-
2 answers
-
0 answers
-
0 answers
-
0 answers
-
2 answers
-
2 answers
-
2 answers
-
2 answers
-
0 answers
-
2 answers
-
1 answer
-
1 answer
-
0 answers
-
1 answer
-
1 answer
-
1 answer
-
1 answer
-
1 answer
-
1 answer
-
1 answer
-
1 answer
-
1 answer
-
1 answer
-
1 answer
-
1 answer
-
1 answer
-
Use una cadena de conversiones con medidas de tiempo familiares para convertir 8 semanas en segundos1 answer
-
1 answer
-
1 answer
-
1 answer
-
1 answer
-
1 answer
-
1 answer
-
1 answer
-
1 answer
-
The average value of a continuous function in the interval [a,b] can be calculated as F¯=∫baf(t)dtb−a Suppose that the temperature (°C) between 7 and 12 a.m. in the city of Silao, Guanajuato
(1 point) El valor promedio de una funciĀ̄̄n continua en el intervalo \( [a, b] \) se puede calcular como \[ \bar{f}=\frac{\int_{a}^{b} f(t) d t}{b-a} \] Supongamos que la temperatura \( \left(\bar2 answers -
The error function is defined by Erf(t)=2π−−√∫t0e−x2dx . This integral cannot be calculated analytically. (I) Let's consider the integrating as an f(x)=e−x2, and complete the followin
(1 point) La función error queda definida por \[ \operatorname{erf}(t)=\frac{2}{\sqrt{\pi}} \int_{0}^{t} e^{-x^{2}} d x \] Esta integral no puede calcularse de manera analítica. (i) Consideremos al2 answers -
1 answer
-
1 answer
-
1 answer
-
1 answer
-
1 answer
-
Question 1.3 and 1.4
Find \( \frac{d y}{d x} \) if \( 1.1 y=\operatorname{sech}^{-1}(\cos x) \). \( 1.2 x^{2}+y^{2}=x y \) \( 1.3 y=\left(\tan ^{-1} e^{x}\right)^{\tan x} \). \( 1.4 z=\sin ^{-1} \frac{y}{\sqrt{x^{2}+y^{2}2 answers -
1.- Encuentra la temperatura de estado estable del cuarto de círculo mostrado en la siguiente figura: 2.- Resolver el ejercicio anterior con r = 2 y f(θ) = π/2 - θ Establece las ecuacio
1.: Encuentra la temperatura de estado estable del cuarto de círculo mostrado en la siguiente figura: 2.- Resolver el ejercicio anterior \( \operatorname{con} r=2 \) y \( f(\theta)=\frac{\pi}{2}-\the2 answers -
If the simple Trapezoid Rule is used to approximate ∫74sin(3x2)4xdx It is obtained that the integral is approximately:
(1 point) Si se utiliza la Regla del Trapecio simple para aproximar \[ \int_{4}^{7} \frac{\sin \left(3 x^{2}\right)}{4 x} d x \] se obtiene que la integral es aproximadamente: Nota: Recuerda calcular2 answers -
Estimate the integral ∫0.9−2f(x)dx Using the best combination of the rules of the trapeze, Simpson 1/3 and Simpson 3/8. In case of four or more intervals of the same size, apply Simpson 3/8 to t
(1 point) Estima ia integral \[ \int_{-2}^{09} f(x) d x \] usando la mejor comblnación de las reglas del trapecio, Simpson \( 1 / 3 \) y Simpson 3/8. En caso de cuatro o máts intervalos seguidos del2 answers