What is the estimate of the integral using 4-segment Trapezoidal Rule? +x 0.708334 b. a. 0.697024 0.693325 d. 0.694122 c. D.

Q: The region bounded by the graph of y = x²VIn x and the x-axis on the interval [1, e] is revolved…

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Q: how did you calculateb the boundaries of the integrals ?

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Q: 10 ľ 0 5x dx

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Q: 3) Use approximating rectangles to approximate the area under the curve y = 4 – x2 on the interval…

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Q: can you also use the trapezoid rule with N=4 to approximate the integral?

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Q: dr Find the percentage error by calculating the integral with the Trapezoidal Formula using n = 4…

A: Given that, the integral is ∫28xx2+1dx. It is known that, the formula for the trapezoidal…

Q: Evaluate the integral į (1 – x– 4x° + 2x*)cx using multiple-application trapezoidal rule with n = 2

A: Given, fx=1-x-4x3+2x5 The trapezoidal rule to approximate the area:  ∫abfxdx≈∆x2fx0+2fx1+2fx2+2fx3+.…

Q: y y = flx) 4 8.

A: Given,fx is a decreasing function Left endpoint gives upper estimateRight endpoint gives lower…

Q: Estimate the area under the graph of f(x)=5/x from x=1 to x=7. Approximate using 6 rectangles.A.) If…

A: There are 6 rectangles  So each rectangle is of width = (7-1)/6=6/6=1 So, endpoints are…

Q: Estimate the area under the graph of f(1) = over the interval [-2, 3] using ten approximating | I +…

A: The given function is fx=1x+4 over the interval -2,3 using ten approximating rectangles. Calculate…

Q: (b) 3 – cos(x) 2

A: Follow the procedure given below.

Q: - Use the midpoint sum formula to calculate the area under the curve f(x) = x³ from x=0 to x-12…

A: Here h = b-an = 12-04 = 3

Q: dx ₁ -1 3 x+2 n = 12

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