The approximation of I tanx dx using composite Simpson's rule with n=5 is: = None of the choices

Q: Calcula te Y Sin X dX ,n=Lo by SimPSon rule

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Q: Use contour integration to evaluate 6.00 sin x x(x² + 1)² -dx.

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Q: If A = -2 -8 -2 4 6 0-9 -5 4 -8 then det (A) 0 0-2 7 2 000 -6 -5 000 07 ▬▬▬▬

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Q: Integrate the following. - sec²x 3. ( sec?x tanx

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Q: 3. Evaluate dx. Hence find the value of sinx dx. Va -x)

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Q: Find d coscrin' (-2] the exact value

A: Find the exact value cossin-25.

Q: Evaluate S sinh x cosh x dx by letting u=cosh x

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Q: 3 ſ dx – S sin²5xdx

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Q: Find an approximate value of 8. [6x 6 x dx

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Q: 10 Use Simpson's Rule with n = 8 to approximate f cosx dx. 2

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Q: The Midpoint Rule approximation for 3.5 x³ dx with n = 6 is: 3

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Q: The approximation of I = , tanx dx using composite Simpson's rule with n=5 is: None of the choices…

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Q: ii) Simpson's Rule with n = 2, gives √2².5 3x dx The error in this approximation is

A: Simpson's 13 rule: ∫abydx=h3(y0+4(y1+y3+...+yn-1)+2(y2+y4+...+yn-2)+yn), where h=b-aN and N is the…

Q: 0.6158 0.6236 None of the choices 0.6165

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Q: Use the composite trapezoidal rule with the step length h = 0.1 to evaluate sin x -dx, in six…

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Q: The approximation of I = , tanx dx using composite Simpson's rule with n=5 is: 0.6158 0.6165 None of…

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Q: Find if z = sin(uv)cos(uv), where u = e' and y = e2t. dt %D Lütfen birini seçin: O A. 3e(sin2(e3t) -…

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Q: Evaluate 2 Cot 2 / dx ct x 3 k 742

A: The given integral

Q: b. sin? () = 2 over [0, 2n) %3D

A: EXPLANATION

Q: Q2 ) Use the Simpson's rule with (n = 4) to estimate thef²n sinx dx . 2

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Q: 5) Approximate -dx 1 +: Using the Trapezoidal rule and Simpson's rule with h=1. Find an error in…

A: We have to use both numerical methods for 4 subintervals as h=1 and (b-a)=4.

Q: dx by taking four 1+x Use Simpson's Rule to obtain the approximate value of intervals.

A: Given: ∫0111+x2dx Definition: If f(x) is continuous on [a, b] then Where, ∆x=b-an

Numerical Integration

In a mathematical investigation, numerical integration comprises a wide group of calculations for computing the mathematical estimation of definite integral, and likewise, the term is moreover in some cases used to depict the numerical solution of differential equations. The most important aspect of this theory is error analysis.