Hello!
The answer is:
The third option, the approximate magnitude of the given vector is 9.9 units.

Why?
To calculate the magnitude (length) of a vector, we need to apply the following formula:

So, we are given the vector:

Then, substituting and calculating the magnitude of the vector, we have:

Hence, we have that the correct option is the third option, the approximate magnitude of the given vector is 9.9 units.

Have a nice day!