(a) Write the ABCD matrix for the system from plane q1(0) to plane qgz(ts). Please write out all matrix elements in variable form initially and then substitute in numeric values. Use the numeric values as you multiply out the matrices in order to arrive at the final 2x2 system matrix. (b) Assuming that a Gaussian beam, A = 550 nm, has its beam waist, wo1= 1mm, at the plane q1(0), located 1 meter from the eye surface, calculate the position, t3, and the radius, wo2, of the new beam waist inside the eye at qz(ts). 91(0) cornea _lens q2(ts) no=1.0 ni = 1.336 n2=1.413 n3 = 1.336 t1 = 3.6 mm t2 = 3.6 mm o Ri=78mm R2=10.0mm R;=-6.0mm lote on sign convention for calculating the surface powers: Remember that our sign convention defines all distances to the right of the surface as >0 and all distances to the left of the surface as 0). Then the object will have been at negative infinity and curvature. The equation for calculating the surface power is: Piont Wiept R NOT use the spherical mirror approximation (2f=R) as that is a thin lens solution and is not valid for single curved surfaces. = . This is the surface power that can be used in the matrix expressions. Do