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| rev | Admin | (Created page with "'''Answer: A''' On a unit basis, <math>\operatorname{Var}\left(L_{0}\right)=\left(1+\frac{P}{d}\right)^{2}\left[{ }^{2} A_{45}-\left(A_{45}\right)^{2}\right]=\left(1+\frac{A_{45}}{d \ddot{a}_{45}}\right)^{2}\left[{ }^{2} A_{45}-\left(A_{45}\right)^{2}\right]</math> <math>=\left(\frac{d \ddot{a}_{45}+1-d \ddot{a}_{45}}{d \ddot{a}_{45}}\right)^{2}\left[{ }^{2} A_{45}-\left(A_{45}\right)^{2}\right]=\frac{{ }^{2} A_{45}-\left(A_{45}\right)^{2}}{(d \ddot{a})^{2}}</math> <m...") | Jan 19'24 at 23:30 | +756 |