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It seems the image containing the shaded region is missing from your question. To calculate the area of the shaded region, I need to know the specific functions that form the boundaries of the region and the interval over which the region is defined (or other key details like intersection points of the curves).

Could you please describe the graph in the image? For example:

• What functions are plotted (e.g., (y = x^2), (y = x), trigonometric functions like (\sin x) or (\cos x), etc.)?
• What is the interval of (x) where the region is shaded?
• Are there any intersection points between the curves that define the region?

With these details, I can help you compute the area step by step.

If you can't describe the image, please re-upload it so I can assist further.

(Note: If this is a common problem, for example, the shaded region between (y = \sin x) and (y = \cos x) from (0) to (\pi/4), the area would be (\int_0^{\pi/4} (\cos x - \sin x) dx = [\sin x + \cos x]_0^{\pi/4} = (\frac{\sqrt{2}}{2} + \frac{\sqrt{2}}{2}) - (0 +1) = \sqrt{2} -1). But this is just an example—actual result depends on your image.)

Please provide more details to get the correct answer!

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