The future value for simple interest is given by the following formula:

Where A is the future value, r is the rate of interest, t the time and P the present value. Now we solve for the rate of interest "r" first by dividing both sides by "P":

Now we subtract 1 to both sides:

Dividing both sides by "t":

Replacing the known values:

Solving the operations:

Therefore, the annual rate of interest is 35%.