Answer:
37.6 N
Step-by-step explanation:
We can represent the situation with the following
Then, the net force is equal to:

Where T is the tension, mg is the weight, m is the mass, v is the speed, and r is the radius of the circular motion of the ball. Solving for T, we get:

Now, we can replacing m = 2 kg, v = 3 m/s, r = 1 m, and g = 9.8 m/s²

Therefore, the tension in the string at this point is 37.6 N