Question: Let 0 (a) Show that qi satisfies 0 (b) Show that Q(qi) (xi - xi-1) = 1/3 (x3i - x3i-1. (d) Use the argument in

Let 0
(x} + xx-1+ x-1). +x-)

(a) Show that qi satisfies 0 (b) Show that Q(qi) (xi - xi-1) = 1/3 (x3i - x3i-1.

Let 0 < a < b, let Q(x) := x2

(d) Use the argument in Example 7.1.4(c) to show that Q ˆˆ R[a, b] and

Let 0 < a < b, let Q(x) := x2

(x} + xx-1+ x-1). +x-)

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a Since 0 x i1 x i we have 0 x 2 i1 x i x i1 x 2 i so that 3x 2 ... View full answer

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