Find the total differential of the function .

Question

Find the total differential of the function  .

Quizplus · Accepted Answer

To find the total differential of the given function, we need to take the partial derivative of the function with respect to each of its variables and then multiply them by the corresponding differentials. In this case, there is only one variable, which is denoted by "a". So, the total differential is given by:

dF = (∂F/∂a)da

where F = 11eaa595_6314_d124_a696_794168c8679c_TB4584_11_TB4584_11

Taking the partial derivative with respect to "a", we get:

∂F/∂a = 11eaa595_6315_6d68_a696_a7f8e9c436e6_TB4584_11_TB4584_11

Substituting this in the above equation, we get:

dF = 11eaa595_6315_6d68_a696_a7f8e9c436e6_TB4584_11_TB4584_11 * da

Therefore, the correct choice is D.

Find the Total Differential of the Function