Question: 1 ln(x+2) on the interval [0, 2]. Let LEFT(n), RIGHT(n), M|D(n) and TRAP(n) denote, respectively, the left, right, midpoint and trapezoidal rule estimates with n

 1 ln(x+2) on the interval [0, 2]. Let LEFT(n), RIGHT(n), M|D(n)
and TRAP(n) denote, respectively, the left, right, midpoint and trapezoidal rule estimates

1 ln(x+2) on the interval [0, 2]. Let LEFT(n), RIGHT(n), M|D(n) and TRAP(n) denote, respectively, the left, right, midpoint and trapezoidal rule estimates with n subdivisions, of 2 1 d. [01n(x+2) x Let EXACT denote the exact value of the integral. Arrange these values in increasing order by dragging each one from the list and dropping it in its correct position in the chained inequality below. On Desmos, graph the function f(x) = and note its behavior (concavity, and increasing or decreasing) Please put an answer in each box

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