Q3Q1 needed to be solved correctly in 10 minutes in the order to get positive feedback please show me neat and clean work for itBy hand solution neededPlease provide me hundred percent efficiency in the order to get positive feedback (3) For the differential equation114xy ++y=0do the following:(a) Show that x = 0 is a regular singular point.(b) Find the indicial equation and the indicial roots of it.(c) Use the Frobenius method to find two series solutions of the equation:

Answered: Image /qna-images/answer/a65b66e0-985b-45b1-a9b1-714aa87a6055.jpg

(3) For the differential equation 11 4xy + +y=0 do the following: (a) Show that x = 0 is a regular singular point. (b) Find the indicial equation and the indicial roots of it. (c) Use the Frobenius method to find two series solutions of the equation:

(3) For the differential equation 11 4xy + +y=0 do the following: (a) Show that x = 0 is a regular singular point. (b) Find the indicial equation and the indicial roots of it. (c) Use the Frobenius method to find two series solutions of the equation:

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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Question

Q3 Q1 needed to be solved correctly in 10 minutes in the order to get positive feedback please show me neat and clean work for it By hand solution needed Please provide me hundred percent efficiency in the order to get positive feedback

(3) For the differential equation
11
4xy +
+y=0
do the following:
(a) Show that x = 0 is a regular singular point.
(b) Find the indicial equation and the indicial roots of it.
(c) Use the Frobenius method to find two series solutions of the equation:

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Hi there, please help me with solving this problem please. Please clearly indicate all parts of answer(s). I would really appreciate if you could include all steps to solve the problem as well. Thank you very much!
How do I solve this?
Due to an excessive amount of rain, the village water storage tank is filling at a rate of 6007(6+4t) litres a day (t≥ 0). The mayor is planning to evacuate the village before the water storage tank overflows, flooding the valley. The amount of water currently in the water storage tank is 17,894, 400 litres and the mayor wants to know how many days it will take for the water storage tank to be completely full. The water storage tank is a large cylinder which is 20 metres high and has a radius of 30 meters. You can assume that the villagers are not using any of the water storage water and there is no water loss through evaporation. (1) Give the volume of a cylinder. (2) What is the maximum capacity of the water storage tank in litres? (Hint: 1000 litres 1 cubic metre) = (3) Find the function that gives the number of litres in the water storage tank at time t days. (4) The village mayor wants to have the town evacuated before the water storage tank is full. At what time t would the water…
I have solved for half of the answer but can not figure out how they got the second half of the answer.
f + L = 504 f = 2 L/7 so 2 L/7 + 7 L/7 = 504 9 L/7 = 504 L = 392 f = 2 * 392 / 7 so f = 112 (112 + ff ) (4/3) = L Solve for L
2/3=1/3(q+6) Solve for q
plz solve it within 30-40 mins I'll give you multiple upvote
Plz solve all parts ? will definitely upvote