Final answer:
To transpose crossed cylinders into sphero-cylindrical forms, refer to the given formulas and examples.
Step-by-step explanation:
The given crossed cylinders can be transposed into their sphero-cylindrical forms using the following formulas:
A) +2.00 DC x 90: This represents a positive cylindrical power of +2.00 D with a cylinder axis of 90 degrees (vertical). So, the sphero-cylindrical form is +2.00 DS.
B) -4.50 DC x 45: This represents a negative cylindrical power of -4.50 D with a cylinder axis of 45 degrees (oblique). So, the sphero-cylindrical form is -4.50 DC x 45.
C) -0.50 DC x 30: This represents a negative cylindrical power of -0.50 D with a cylinder axis of 30 degrees (oblique). So, the sphero-cylindrical form is -0.50 DC x 30.
D) +1.75 DC x 105: This represents a positive cylindrical power of +1.75 D with a cylinder axis of 105 degrees (oblique). So, the sphero-cylindrical form is +1.75 DC x 105.