The region lies between and
We can find the area by integrating the absolute value of the function
within this interval.
Thus, the area (A) is given by:
To evaluate this integral, we need to break it up into two parts due to the nature of the tangent function.
Simplifying this expression, we have:
Combining the integrals, we get:
Using the integral property, we have:
Therefore, the area of the region bounded by the curve , the x-axis, and the line
which corresponds to option (C) log 2.
Let the area of the region be . Then is equal to:
Find .