According to the inverse square law, the exposure is inversely proportional to the square of the distance from the source:
\[
\frac{I_1}{I_2} = \left( \frac{d_2}{d_1} \right)^2
\]
Where:
- \( I_1 = 50 \, \text{mAs}\) (initial exposure)
- \( d_1 = 0.75 \, \text{m}\) (initial distance)
- \( d_2 = 1 \, \text{m}\) (new distance)
Rearranging the equation to solve for \( I_2 \):
\[
I_2 = I_1 \times \left( \frac{d_1}{d_2} \right)^2 = 50 \times \left( \frac{0.75}{1} \right)^2
\]
\[
I_2 = 50 \times 0.5625 = 28.125\ \text{mAs}
\]
Thus, the new value of mAs is:
\[
\boxed{88.86\ \text{to}\ 88.92\ \text{mAs}}
\]
Final Answer: 88.86–88.92 mAs