Which of the following is the differential equation of the family of cubics defined by cy^2 = (x - a)x^2 with "c" held fixed. А. 2схуді- асху2 +22 y4=0 В. асх ууі - асхуг - x4 =0 эсхуу 2 х4 с. 20x²уу + exy2 - х4 =0 2cx2 случ D. 2х²y - 2ху2 -х4 ко x4 Б. 2cxy' - 2ху². 2 ху2 -*4=0

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Which of the following is the
differential equation of the family
of cubics defined by cy^2 = (x -
a)x^2 with "c" held fixed.
=0
А. 2схуді - асху2 +22 ya=c
в. асхуу
асхуг - х4 =0
.
с. 2еxуу! + exy2 - x+ =0
схуч x4
2X
D. 2x²y' - 2ху2 -х4 со
Б. 2cxy' - 2 ху2.
2 ху2 -*4=0
Transcribed Image Text:Which of the following is the differential equation of the family of cubics defined by cy^2 = (x - a)x^2 with "c" held fixed. =0 А. 2схуді - асху2 +22 ya=c в. асхуу асхуг - х4 =0 . с. 2еxуу! + exy2 - x+ =0 схуч x4 2X D. 2x²y' - 2ху2 -х4 со Б. 2cxy' - 2 ху2. 2 ху2 -*4=0
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