In addition, we obtained preliminary data showing that students' ability to solve subject-specific problems in a pre/posttest scenario was improved; however, due to the subject-specific problem administered, this study lacked a control group (Klegeris and Hurren, 2011).
The above equations are to be solved subject to the following boundary conditions: W n ( 0 ) = ( 1 - p ) ∫ 0 ∞ W n + 1 ( x ) μ ( x ) d x + V 0 K n + 1 + V 1 K n + … + V n + 1 K 0 ; n ≥ 1 Open image in new window (9) W 0 ( 0 ) = ( 1 - p ) ∫ 0 ∞ W 1 ( x ) μ ( x ) d x + V 0 K 1 + V 1 K 0 + λ 1 Q Open image in new window (10).
The above are to be solved subject to the boundary conditions ∂ A 1 ∂ x = ∂ B 1 ∂ x = ∂ C 1 ∂ x = 0 at x = 0, A 1 = B 1 = C 1 = 0 at x = 1.
Then we need to solve (3) subject to the terminal payoff g(r)=(P r, T o, T −K)+.
There is also an online Group Discussion where students can communicate with each other or work collaboratively to solve complex subject topics.
A standard methodology to solve (1.1) subject to local BCs is to find the corresponding Green's function and to rewrite the BVP as a Hammerstein integral equation of the form (1.8).
For a zero-coupon bond with maturity T and face value of one dollar (such a bond is also called a unit discount bond), we denote the price at time t by P r, t, T) and we need to solve (3) subject to the terminal payoff g(r)=1.
The problem of maximizing the achievable rates under a specific situation is solved subject to a combination of constraints according to Table 1.
The transformed non-dimensional two-point boundary value problem is reduced to a system of coupled, highly nonlinear ordinary differential equations, which are solved subject to robust surface and free stream boundary conditions with the MAPLE 17 numerical quadrature software.
Taking φ - x, the von Mises coordinates (x, ψ) are obtained and the governing equations reduced to a system of two equations in two unknowns y x, ψ) and w x, ψ) which are solved subject to the appropriate boundary conditions in the yon Mises computational domain.
and the above ordinary differential equations must be solved subject to the boundary conditions (23).
