If the dose of scatter radiation in fluoroscopy to the radiographer is 10 mGya at a distance of 2 feet from the table, where should the radiographer stand to reduce the dose to 2.5 mGya?

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Multiple Choice

If the dose of scatter radiation in fluoroscopy to the radiographer is 10 mGya at a distance of 2 feet from the table, where should the radiographer stand to reduce the dose to 2.5 mGya?

Explanation:
The inverse square law governs this: radiation dose decreases with the square of the distance from the source. If the scatter dose is 10 mGy at 2 feet, the dose at a new distance r is 10 × (2^2 / r^2). To reach 2.5 mGy, solve for r: 2.5 = 10 × (4 / r^2), which gives r^2 = 16, so r = 4 feet. You should stand 4 feet away from the table to achieve 2.5 mGy. Standing farther away, like 8 feet, would reduce the dose further (to about 0.625 mGy), while standing closer would result in a higher dose than 2.5 mGy.

The inverse square law governs this: radiation dose decreases with the square of the distance from the source. If the scatter dose is 10 mGy at 2 feet, the dose at a new distance r is 10 × (2^2 / r^2). To reach 2.5 mGy, solve for r: 2.5 = 10 × (4 / r^2), which gives r^2 = 16, so r = 4 feet. You should stand 4 feet away from the table to achieve 2.5 mGy.

Standing farther away, like 8 feet, would reduce the dose further (to about 0.625 mGy), while standing closer would result in a higher dose than 2.5 mGy.

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