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In the aggregate demand diagram, if OM = \(\overline{C}\) and OJ = \(\overline{I}\) are measured on the vertical axis, then OL represents:

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Question

In the aggregate demand diagram, if OM = \(\overline{C}\) and OJ = \(\overline{I}\) are measured on the vertical axis, then OL represents:

Options

  • \(\overline{C}\) − \(\overline{I}\)

  • \(\overline{C}\) + \(\overline{I}\)

  • cY, the induced component of consumption

  • \(\overline{I}\) alone

MCQ
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Solution

Since aggregate demand is the vertical addition of the consumption and investment functions, the intercept of the aggregate demand line equals the sum of the two intercepts. Thus OL = \(\overline{C}\) + \(\overline{I}\), where OM = \(\overline{C}\) and OJ = \(\overline{I}\).

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