Squid Game (Sugar Honeycomb) The players are given a tin and upon opening they each have a particular shape. The shape given is the shape that must be extracted. The players have 10 minutes to cleanly extract the shape at the rate of using the needle and then any other way, such as licking the honeycomb to extract the shape. Let Q be the total quantity of the honeycomb with a volume V at time t with the rate r that the individual is trying to extract their honeycomb. To understand how Q changes with time we write our differential equation based on the rate of extraction divided the concentration (volume), that is rV and then can develop its general solution. For this part you have Player Oh Il-nam that honeycomb starts with a volume of 71 cm3 and a rate of 0.75 cm/sec. Write the differential equation, that models this problem. dt Round to four decimal places.
Squid Game (Sugar Honeycomb) The players are given a tin and upon opening they each have a particular shape. The shape given is the shape that must be extracted. The players have 10 minutes to cleanly extract the shape at the rate of using the needle and then any other way, such as licking the honeycomb to extract the shape. Let Q be the total quantity of the honeycomb with a volume V at time t with the rate r that the individual is trying to extract their honeycomb. To understand how Q changes with time we write our differential equation based on the rate of extraction divided the concentration (volume), that is rV and then can develop its general solution. For this part you have Player Oh Il-nam that honeycomb starts with a volume of 71 cm3 and a rate of 0.75 cm/sec. Write the differential equation, that models this problem. dt Round to four decimal places.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text:QUESTION 1
Squid Game (Sugar Honeycomb)
The players are given a tin and upon opening they each have a particular shape. The shape given is the shape that must be extracted. The players have 10 minutes to cleanly extract the
shape at the rate of using the needle and then any other way, such as licking the honeycomb to extract the shape.
Let Q be the total quantity of the honeycomb with a volume V at time t with the rate r that the individual is trying to extract their honeycomb.
To understand how Q changes with time we write our differential equation based on the rate of extraction divided the concentration (volume), that is r/V and then can develop its general
solution.
For this part you have Player Oh Il-nam that honeycomb starts with a volume of 71 cm and a rate of 0.75 cm/sec.
Write the differential equation, e that models this problem.
dr
Round to four decimal places.
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