Differential equation of all parabolas having their axes of symmetry coincident with the axis of X is:
Answer & explanation
Correct answer: option 2
$y^2=4a(x-h)⇒2yy_1=4a$
Differentiate again to get:
$yy_2+y_1^2=0$
Differential equation of all parabolas having their axes of symmetry coincident with the axis of X is:
Correct answer: option 2
$y^2=4a(x-h)⇒2yy_1=4a$
Differentiate again to get:
$yy_2+y_1^2=0$