Answer:
see explanation
Step-by-step explanation:
The diagonals of a parallelogram bisect each other.
Thus CO = OA = a
(a)
CA = CO + OA = a + a = 2a
(b)
AB = AO + OB = - a + b = b - a
(c)
BC = BO + OC = - b - a
Answer:
(a) CA=CO+OA=a+a=2a
(b) AB=AO+OB=-a+b=b-a
(c) BC=BO+OC=-b-a
Step-by-step explanation:
a) CA=CO+OA=a+a=2a
(b) AB=AO+OB=-a+b=b-a
(c) BC=BO+OC=-b-a
The last portion of the problem is not making sense (?)
However, if one assumes that the can is a straight circular cylinder, the volume of the can:
V = (PI)[(D/2)^2](H)
Given H = 12 cm, and D = 8 cm, substituting these values:
V = PI[(8/2)^2](12)
= 603.1857 cm^3
x - 8 + 4y