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# Find the approximations $T_n$, $M_n$, and $S_n$ for $n = 6$ and 12. Then compute the corresponding errors $E_T$, $E_M$, and $E_S$. (Round your answers to six decimal places. You may wish to use the sum command on a computer algebra system.) What observations can you make? In particular, what happens to the errors when $n$ is doubled?$\displaystyle \int_0^2 x^4\ dx$

## 4 as $n$ is doubled.16 as $n$ is doubled.

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Integration Techniques

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problem. So you feel fine there. He, um And as for the musical 26 and 12 and find the corresponding hours to be careful. You're going to find the car's funny Harris. Now Darabont's or estimate? No. You want to find the estimate, Aras, you can use this formula. Those repugnant but not he wants you to computer corresponding. Aris e t Yemen. Yes, Just I minister chose three things. Okay, try to be careful. Then you should know how to compute yen. As here he a man asked here, just three rules Just compute. But the next 4 to 6 to 12 Just compute usual computer six times took and the answer And I'll tell you how to compute this whole compute I I Is he goto I go to, uh, two next or yes, I was able to Yeah, that's just by 32 right? If your answer is coast to this answer if you're a approximation, this asked. 70 is closed to this other than you're cracked will have instrument to the hours went that stubble. I think the virus becomes smaller with the stubble. Because you did. I did the whole interval until more pieces. So you are approximation this more, uh, precise