dy 7x3/2y = 0 using the technique of separation of variables. dx Goal: Solve 1. Separate the variables and integrate both sides. When we do so, we get the following equation (fill in each of the integrands): dy = dx 2. Carry out the integration of both sides of the equation in the previous part. Do not solve for y yet. Use uppercase C as your arbitrary constant or pick it up from the Vars tab, placing it on the right side of your equation. Also, at this stage, remember to include absolute value signs if the result of an integration involves the In function. Enter in your answer as an equation. 3. Solve for 'y' explicitly. Use uppercase K as your arbitrary constant or pick it up from the Vars tab.
dy 7x3/2y = 0 using the technique of separation of variables. dx Goal: Solve 1. Separate the variables and integrate both sides. When we do so, we get the following equation (fill in each of the integrands): dy = dx 2. Carry out the integration of both sides of the equation in the previous part. Do not solve for y yet. Use uppercase C as your arbitrary constant or pick it up from the Vars tab, placing it on the right side of your equation. Also, at this stage, remember to include absolute value signs if the result of an integration involves the In function. Enter in your answer as an equation. 3. Solve for 'y' explicitly. Use uppercase K as your arbitrary constant or pick it up from the Vars tab.
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:dy
7x3/2y = 0 using the technique of separation of variables.
dx
Goal: Solve
1. Separate the variables and integrate both sides. When we do so, we get the
following equation (fill in each of the integrands):
dy =
dx
2. Carry out the integration of both sides of the equation in the previous part. Do not
solve for y yet. Use uppercase C as your arbitrary constant or pick it up from the
Vars tab, placing it on the right side of your equation. Also, at this stage,
remember to include absolute value signs if the result of an integration involves
the In function. Enter in your answer as an equation.
3. Solve for 'y' explicitly. Use uppercase K as your arbitrary constant or pick it up
from the Vars tab.
y =
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