d dx sinx

fig 1.5 - Shapes of five 3d orbitals The shapes of these orbitals are described below: (i) The three orbitals d x y , d y z , and d z x are similar and each consists of four lobes of high electron density lying in xy, yz and zx planes respectively. These lobe..

Orientation of d-orbitals and Crystal Field Splitting - The five d-orbitals can be divided into two groups depending upon the nature of their orientation in space. (i) The three d-orbitals (d x y , d y z , d z x ) which orient in the regio..

Solve the equation x dy - y dx = x 2 + y 2 d x . => ( y + x 2 + y 2 ) = C 1 x 2 or ( x + x 2 + y 2 ) = C 1 x 2 or ( y + x 2 + y 2 ) = C 1 x or xy..

Choose the correct statement about the integral ∫ 2 5 1 x - 3 3 dx . => The integral is improper and the integrand has an infinite discontinuity at x = 3 or The integral is improper and the integrand has an infinite discontinuity at x = 2 or The integral is improper and the integrand ..

Factor: 2 d x + 8 d + 5 b x + 20 b => (2 dx + d )( bx + 5 b ) or (2 d + x ) (5 b + 4) or ( x + 5 b ) (2 d + 4) or (2 d + 5 b ) ( x + 4)..

The fact that, D y - f(x, y) D x 0 as D x 0 is expressed by writing dy = f(x,y)dx is an alternative form of the differential equati..

Crystal Field Splitting in Tetrahedral Complexes - The tetrahedral arrangement of four ligands surrounding the metal ions is as shown in the figure. fig 10.2 - Tetrahedral arrangement of four ligands surrounding the metal ions It is clear from the figure that none of the d-orbitals point ..

Crystal Field Splitting in Octahedral Complexes - The octahedral arrangement of six ligands surrounding the central metal ion is as shown in the figure. fig 10.4 - Octahedral arrangement of six ligands surrounding the central metal ion Looking at the figure, we observe that as the ligands approach ..

A first-order first-degree differential equation if of the formA first-order first-degree differential equation if of the form The equation (1) can be rewritten as .(2) where So, The fact that, D y - f(x, y) D x 0 as D x 0 is expressed by writing dy = f(x,y)dx..

What is the differential of the function y = ln ( 7 x x 2 + 4 )? => ( x 2 - 7 x + 4 7 x ( x 2 + 4 ) ) dx or ( 4 - 1 3 x 2 7 x ( x 2 + 4 ) ) dx or ln ( 7 2 x ) dx or ( 1 3 x 2 7 x ( x 2 ) ) dx or..