Given that
R'=pL/A...... for the first case
R'=pL/2A=R/2....for the second case
R'=p(2L)/(A/2) =4pL/A=4R......for the third case
R'=p(L/2)/(2A) =pL/4A =R/4....for the fourth case
R'=p(2L)/A =2pL/A =2R....for the first case
From the lowest to highest is
L/2,2A < L,2A < L,A<2L,A<2L,A/2
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