# What is the area under the curve in the interval [2,7] for the function #1/(1 + x^2)^(1/2) #?

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To find the area under the curve of the function ( \frac{1}{\sqrt{1 + x^2}} ) in the interval ([2,7]), we need to integrate the function over that interval. The integral represents the area under the curve between the given bounds. The definite integral of the function over the interval ([2,7]) is approximately (1.4335).

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