When using a 48-inch SID, how much OID is needed to achieve two times magnification?

Prepare for the Image Acquisition and Technical Evaluation Test. Study with flashcards and multiple choice questions, each question has detailed explanations. Master the skills needed to excel!

To achieve two times magnification in radiography when using a source-to-image distance (SID) of 48 inches, it's important to apply the relationship between SID, object-to-image distance (OID), and magnification. The formula for magnification (M) is given by M = SID / (SID - OID). In this case, for two times magnification (M = 2), we can formulate the equation as:

2 = 48 / (48 - OID).

Rearranging this equation helps us to solve for OID. By multiplying both sides by (48 - OID), we can simplify it to:

2(48 - OID) = 48.

When you distribute the 2, it comes out as:

96 - 2OID = 48.

Next, isolating OID involves subtracting 48 from both sides:

96 - 48 = 2OID,

which simplifies to:

48 = 2OID.

Dividing both sides by 2 gives:

OID = 24 inches.

Thus, to achieve two times magnification when using a 48-inch SID, an object-to-image distance of 24 inches is required. This reasoning aligns with the principles of imaging physics and highlights how adjustments

Subscribe

Get the latest from Examzify

You can unsubscribe at any time. Read our privacy policy