If we substitute and , we get , so that
which is independent of , which in turn means the surface can be treated like a surface of revolution.
Consider the function defined over . Revolve the curve described by about the line . The area of the surface obtained in this way is then
Answer:
6 ways.
Step-by-step explanation:
a, b, c
a, c, b
b, a, c
b, c, a
c, a, b
c, b, a
$5.75
14.25 divided by 5= 2.85
2.85+2.85=5.75