In the following partial differential equation, θ is a function of t and z, and D and K are functions of θ$D\left( \theta \right)\frac{{{\delta ^2}\theta }}{{\delta {z^2}}} + \frac{{\delta K\left( \theta \right)}}{{\delta z}} - \frac{{\delta \theta }}{{\delta t}} = 0$The above equation is

Question

TuteeHUB · Accepted Answer

a second degree non-linear equation

TuteeHUB · Answer

a second order linear equation

TuteeHUB · Answer

a second degree linear equation

TuteeHUB · Answer

a second order non-linear equation

1.	In the following partial differential equation, θ is a function of t and z, and D and K are functions of θ\(D\left( \theta \right)\frac{{{\delta ^2}\theta }}{{\delta {z^2}}} + \frac{{\delta K\left( \theta \right)}}{{\delta z}} - \frac{{\delta \theta }}{{\delta t}} = 0\)The above equation is
A.	a second order linear equation
B.	a second degree linear equation
C.	a second order non-linear equation
D.	a second degree non-linear equation
Answer» D. a second degree non-linear equation

In the following partial differential equation, θ is a function of t and z, and D and K are functions of θ\(D\left( \theta \right)\frac{{{\delta ^2}\theta }}{{\delta {z^2}}} + \frac{{\delta K\left( \theta \right)}}{{\delta z}} - \frac{{\delta \theta }}{{\delta t}} = 0\)The above equation is

Discussion

No Comment Found

Related MCQs

Reply to Comment