The table gives the values of a function obtained from an experiment. (a) Estimate X f(x) -3.4 -2.3 3 (b) Estimate 4 • [²fc f(x) dx using a Riemann sum, R₂, with three equal subintervals and right endpoints. (c) Estimate 5 R3 = If the function is known to be an increasing function, can you say whether your estimate of R₂ is less than or greater than the exact value of the integral? O less than O greater than O one cannot say O greater than O one cannot say 6 7 8 -0.7 0.3 0.7 1.3 1.7 [²₁ f(x) dx using a Riemann sum, L3, with three equal subintervals and left endpoints. If the function is known to be an increasing function, can you say whether your estimate L3 is less than or greater than the exact value of the integral? O less than O greater than O one cannot say • [²F f(x) dx using a midpoint Riemann sum, M₂, with three equal subintervals and midpoints. M3 = If the function is known to be an increasing function, can you say whether your estimate M3 is less than or greater than the exact value of the integral? O less than

The table gives the values of a function obtained from an experiment. (a) Estimate X f(x) -3.4 -2.3 3 (b) Estimate 4 • [²fc f(x) dx using a Riemann sum, R₂, with three equal subintervals and right endpoints. (c) Estimate 5 R3 = If the function is known to be an increasing function, can you say whether your estimate of R₂ is less than or greater than the exact value of the integral? O less than O greater than O one cannot say O greater than O one cannot say 6 7 8 -0.7 0.3 0.7 1.3 1.7 [²₁ f(x) dx using a Riemann sum, L3, with three equal subintervals and left endpoints. If the function is known to be an increasing function, can you say whether your estimate L3 is less than or greater than the exact value of the integral? O less than O greater than O one cannot say • [²F f(x) dx using a midpoint Riemann sum, M₂, with three equal subintervals and midpoints. M3 = If the function is known to be an increasing function, can you say whether your estimate M3 is less than or greater than the exact value of the integral? O less than

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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