it's unbounded. If I assume you mean the area between the x-axis and the curve, to the left of x=7, then we have
∫[-∞,7] 7/√(7-x) dx
which is unbounded.
If you mean the piece to the right of the y-axis, then
∫[0,7] 7/√(7-x) dx = 14√7
try to be complete in your description, especially when it involves a diagram which is not shown here.
Find the area of the unbounded shaded region.
Y= 7/ SQRT (7-X)
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