Consider the regular subdivision of the interval [a, b] as a = x0


Consider the regular subdivision of the interval [a, b] as a = x0 < x1 < x2 < x3 < x4 =<br>b. with the step size h x+1<br>1.f(x1)<br>1.5.f(x2)<br>-x,, and define the function f on [a, b] such that f(a)<br>2. Suppose that the length of the interval [a, b] is<br>f(b)<br>f(x3)<br>1, then the approximation of I = /6)dxusing composite Simpson's rule with n=4 is:<br>O 10/3<br>5/2<br>5/3<br>5.<br>

Extracted text: Consider the regular subdivision of the interval [a, b] as a = x0 < x1="">< x2="">< x3="">< x4="b." with="" the="" step="" size="" h="" x+1="" 1.f(x1)="" 1.5.f(x2)="" -x,,="" and="" define="" the="" function="" f="" on="" [a,="" b]="" such="" that="" f(a)="" 2.="" suppose="" that="" the="" length="" of="" the="" interval="" [a,="" b]="" is="" f(b)="" f(x3)="" 1,="" then="" the="" approximation="" of="" i="/6)dxusing" composite="" simpson's="" rule="" with="" n="4" is:="" o="" 10/3="" 5/2="" 5/3="">

Jun 04, 2022
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