The dimensions of the cylinder can be used to minimise cost of manufacture.
<h3>How to we find minimised cost?</h3>
Let's ignore the metal's thickness and assume that the material cost to manufacture is precisely proportionate to the surface area of a perfect cylinder.
A=2πr(r+h)
Given that V=1000=r2h and h=1000=r2, we can write
A=2πr(r+1000πr2)
A=2πr2+2000r−1
By setting the derivative to zero, we may determine the value of r that minimises A:
A′=4πr−2000r−2
0=4πr−2000r−2
2000r−2=4πr
2000=4πr3
r=500π−−−√3
r=5.419 + cm
h=1000πr2=10.838 + cm
The can with the smallest surface area has a volume of 1000 cm 3 and measures 5.419+ cm in radius and 10.838+ cm in height. The can has a surface area of 553.58 cm 2. Given a constant volume, the cylinder with diameter equal to height has the least surface area.
Can surface area (cm2) versus. radius (cm), where capacity = 1000cm 3.
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Answer:
Flooding and wet weather are so costly to agricultural land because they cause delays in and reduction of crop harvest.
Explanation:
Answer: Altruism
Explanation: It refers to the behavior when an individual considers the benefit of other more important than the self benefit.
In the given case, the hotel chain has the sole purpose of providing best services to its customers. They are not ready to forego their dedication towards service even if it results in loss of their market share.
It is not a case of excellence as they are not charging extra for the same service to increase their profits.
Hence from the above we can conclude that the correct option is D.