Chemical Engineering > GATE 2024 > Ordinary Differential Equations
Consider the function π(π₯,π¦,π§)=π₯4+2 π¦3+π§2. The directional derivative of the
function at the point π (β1,1,β1) along (πΜ+πΜ), where πΜ and πΜ are unit vectors in
the x and y directions, respectively, rounded off to 2 decimal places, is _______
Correct : 5.63
Similar Questions
The solution of the ordinary differential equation dy/dx + 3y = 1, subject to the initial condition y=1 at x=0, is
Consider a linear ordinary differential equation: dy/dx + p(x)y = r(x). Functions p(x) and r(x) are defined and have a continuous first derivative. The integrat...
Consider the following two equations:
dx/dt + x + y =0
dy/dt - x = 0
The above set of equations is represented by
Total Unique Visitors
Loading......