A clock maker views a clock as a unit circle. To determine the placement of each number he needs to use the unit circle to determine the terminal point of each number on the face of the clock. What are the terminal points of each hour on the clock.

1,2,3,4,5,6,7,8,9,10,11,12 o'clock

ex) for 3 o'clock the terminal point is (1, 0)

The equation represents the function f, and the graph represents the function g. f(x)=3(5/2)^x determine the relationship between the growth factors of f and g. a. the growth factor of g is twice the growth factor of f. b. the growth factor of f is twice the growth factor of g. c. the growth factor of f is 2.5 times the growth factor of g. d. the growth factor of f is the same as the growth factor of g.