Is summation linear in a passive membrane?
For a membrane to satisfy the conditions for linear summation implies that when two EPSPs of amplitude $A$ and $B$ are summed at the integration zone, the resulting output signal will be of amplitude $A+B$. Since the signal dissipates due to time and length constants, increasing the delay between the two inputs means that the later input will be dissipated so $A+B$ will be smaller than it would have if the delay was shorter. Under this scenario, inputs $A$ and $B$ are still summed linearly. However, if the delay is shorter than the time constants or the inputs are delivered closer in space than the length constant, then you may get non-linear summation since the output signal at the integration zone will be larger than $A+B$.

Have a look here for more information (especially Figure 7):
Silver RA. Neuronal arithmetic. Nature reviews Neuroscience. 2010;11(7):474-489. doi:10.1038/nrn2864.