Prepare for the JCAT Independent Practice Exam! Study with flashcards and multiple choice questions, each with hints and explanations. Get ready for your exam!

Multiple Choice

A patient's prescription is -2.50 +1.00 x 175. What is the minus cylinder transposition?

To transpose the prescription -2.50 +1.00 x 175 into the minus cylinder format, we need to follow a specific formula used in optics for converting between plus and minus cylinder prescriptions. First, in the given prescription, the spherical component is -2.50, and the cylindrical component is +1.00 at an axis of 175 degrees. In transposition, the spherical and cylindrical components are adjusted, and the axis is changed. The process involves the following steps: 1. **Add the cylindrical value to the spherical value**: - Here, you take the -2.50 and add the cylindrical value (+1.00). - This results in: -2.50 + 1.00 = -1.50. 2. **Change the sign of the cylindrical component**: - The cylindrical value changes from +1.00 to -1.00. 3. **Adjust the axis**: - The axis of the cylindrical component also changes. The new axis is found by adding 90 degrees to the original axis of 175 degrees. - 175 + 90 = 265 degrees. Since the axis is typically expressed between 0 and

To transpose the prescription -2.50 +1.00 x 175 into the minus cylinder format, we need to follow a specific formula used in optics for converting between plus and minus cylinder prescriptions.

First, in the given prescription, the spherical component is -2.50, and the cylindrical component is +1.00 at an axis of 175 degrees. In transposition, the spherical and cylindrical components are adjusted, and the axis is changed.

The process involves the following steps:

  1. Add the cylindrical value to the spherical value:
  • Here, you take the -2.50 and add the cylindrical value (+1.00).

  • This results in: -2.50 + 1.00 = -1.50.

  1. Change the sign of the cylindrical component:
  • The cylindrical value changes from +1.00 to -1.00.
  1. Adjust the axis:
  • The axis of the cylindrical component also changes. The new axis is found by adding 90 degrees to the original axis of 175 degrees.

  • 175 + 90 = 265 degrees. Since the axis is typically expressed between 0 and