Determine whether the following statement is true or false.
The inverse of squaring is finding a square root.
Choose the correct answer below.
A. The statement is true because if $c \ge 0$, then $\sqrt{c^2} = c = (\sqrt{c})^2$.
B. The statement is false because if $c \ge 0$, then $\sqrt{c^2} = c \ne (\sqrt{c})^2$.
C. The statement is true because if $c < 0$, then $\sqrt{c^2} = c = (\sqrt{c})^2$.
D. The statement is false because if $c < 0$, then $\sqrt{c^2} = c \ne (\sqrt{c})^2$.
