Answer:
0.09221 V/m
Step-by-step explanation:
= Vacuum permeability =

P = Power of transmitter = 250 mW
r = Distance to source = 42 m
c = Speed of light =

= Electric field amplitude
Intensity of a wave is given by

Intensity is also given by

The electric field amplitude at the receiver when it first fails is 0.09221 V/m