Please follow the practice question explanation to answer the question.

Use Simpson's Rule with n = 10 to estimate the arc length of the curve. (Round your answer to four decimal places.) :3: / Find the answer produced by a calculator or computer to compare with the previous result. [Round your answer to four decimal places.) X / 6.2809 .Soluti on or Explanation _ x2 0'? _ x2 _ 6 l" 2 Zx2 :We have y e 2- CT _ e (2)!) = I. x) dx, where f(x) = \\. 1 + 4x .9 . 1 X n lSIncen= lD,Ax= 60 :3. Now 3 10 5 3 3 . L x510 : i _f(o) + 4f(0.6) + 2f[1.2] + 4F(1.e) + 2112.4314 4f(3] l 3 + 2f(3.6} + 4f[4.2] + 2F(4.8) + 4115.4) + 116)] x 6.3115. The value of the integral produced by a calculator is 6.2809 (to four decimal places}. Use Simpson's Rule with n = 10 to estimate the arc length of the curve. [Round your answer to four decimal places.) Find the answer produced by a calculator or computer to compare with the previous result. (Round your answer to four decimal places.) Z Need Help