If the sphere lines are focused and unbroken at +3.00, axis 90, and the cylinder lines focus at +1.00, how would the prescription be recorded?

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Multiple Choice

If the sphere lines are focused and unbroken at +3.00, axis 90, and the cylinder lines focus at +1.00, how would the prescription be recorded?

Explanation:
In a spherocylindrical prescription, the axis marks the meridian with no cylinder power, and the cylinder power is added to the perpendicular meridian. With the axis at 90 degrees, the 90-degree meridian carries the sphere power of +3.00. The other meridian (180 degrees) must have a total power of +1.00, as given by the focus of the cylinder lines. So the cylinder power added to the sphere to reach +1.00 is: Cyl = +1.00 − +3.00 = −2.00. Therefore, the correct recording is +3.00 −2.00 X 90, which means +3.00 sphere, −2.00 cylinder, axis 90. This yields powers of +3.00 at 90 degrees and +1.00 at 180 degrees.

In a spherocylindrical prescription, the axis marks the meridian with no cylinder power, and the cylinder power is added to the perpendicular meridian. With the axis at 90 degrees, the 90-degree meridian carries the sphere power of +3.00. The other meridian (180 degrees) must have a total power of +1.00, as given by the focus of the cylinder lines. So the cylinder power added to the sphere to reach +1.00 is: Cyl = +1.00 − +3.00 = −2.00. Therefore, the correct recording is +3.00 −2.00 X 90, which means +3.00 sphere, −2.00 cylinder, axis 90. This yields powers of +3.00 at 90 degrees and +1.00 at 180 degrees.

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