Hello!
The answer is:
The area of the triangle is:

Why?
We can solve the problem using the Side-Angle-Side (SAS) method, to calculate the area of a triangle given two sides and a single angle.
The SAS method to calculate the area of a triangle is given by the following the equation:

Where,
a and b are the known sides.
C is the known angle
Now, we are given a triangle with the following dimension:

Then, using the information and solving we have:


Hence, the area of the triangle, rounded to the nearest tenth is:

Have a nice day!