Plz solve within 30min I vill give definitely upvote and vill give positive feedback thank you sir plz (a) Use the Midpoint Rule, with 714, to approximate the integral Tedz.(Round your answers to six decimal places)M₁0.75123(b) Compute the value of the definite integral in part (a) using your calculator, such as MATH 9 on the T183/84 or 2ND 7 on the TI-89. f7edie =6.20354(c) The error involved in the approximation of part (a) isEM= 7e'da-M₁ 0.1349(d) The second derivative f" (a)= 4xe^(-x^(2))-20^(-x^(2))The value of K-max [f" (a) on the interval [0, 4] 2(e) Find a sharp upper bound for the error in the approximation of part (a) using the Error Bound Formula EMK(-a)²24²0.3334(where a and b are the lower and upper limits of integration, the number of partitions used in part a).(f) Find the smallest number of paons n so that the approximation M,, to the integral is guaranteed to be accurate to within 0.001.73n ==

The given integral is ∫047e-x2dx. (a) To find: The value of the integral using midpoint rule with…

(a) Use the Midpoint Rule, with n=4, to approximate the integral fo Tedz. (Round your answers to six decimal places) M₁ 0.75123 (b) Compute the value of the definite integral in part (a) using your calculator, such as MATH 9 on the T183/84 or 2ND 7 on the TI-89. Te dir= 6.20354 (c) The error involved in the approximation of part (a) is EM= Tedz-M₁ 0.1349 (d) The second derivative f" (2) AveN-x^/211-264-x71211

(a) Use the Midpoint Rule, with n=4, to approximate the integral fo Tedz. (Round your answers to six decimal places) M₁ 0.75123 (b) Compute the value of the definite integral in part (a) using your calculator, such as MATH 9 on the T183/84 or 2ND 7 on the TI-89. Te dir= 6.20354 (c) The error involved in the approximation of part (a) is EM= Tedz-M₁ 0.1349 (d) The second derivative f" (2) AveN-x^/211-264-x71211

Calculus For The Life Sciences

2nd Edition

ISBN:9780321964038

Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Chapter8: Further Techniques And Applications Of Integration

Section8.2: Integration By Parts

Problem 32E

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