Problem

Data require \(0\le~\text{items}\le~20\) and \(12\le~\text{cost}\le~92~\text{dollars}\). Evaluate the displayed axis frames: A \(x[0,20]~by~2,~y[0,100]~by~10\); B \(x[0,10]~by~1,~y[0,90]~by~10\); C \(x[0,200]~by~20,~y[0,1000]~by~100\); D \(x[2,20]~by~2,~y[20,100]~by~10\). Which complete response correctly evaluates the axis frames?

Unworked contextual axes, source graph/table, model graph, or blank constraint plane without the requested conclusion.

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selected=D; coverage=starts at2 items and20 dollars; x intervals=9; y intervals=8; judgment=omits the required zero-item input and costs from12 to20

selected=A; coverage=contains every item count and cost through92; x intervals=10; y intervals=10; judgment=readable and proportionate

selected=B; coverage=stops at10 items and90 dollars; x intervals=10; y intervals=9; judgment=clips both required maximum values

selected=C; coverage=contains both full ranges; x intervals=10; y intervals=10; judgment=ranges extend about10 times beyond the data and compress the required values

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