Transmission cables have power (energy) losses according to he standard laws of physics. The power loss is calculated as I^2R, where I represents current in Amperes and R represents the resistance in Ohms.
The energy loss is as heat, measured in Joules.
Likewise, the maximm current is calculated according to Ohm's Law where V=IR, where V is measured in Volts.
From the second calculation the current carrying ability of any conducyor is reduced to one half for each doubling in length. Halving the current means reducing the energy generated (lost) by a factor of four. That is for a short circuit situation, although the same voltage would be available anywhere along the line if the current were zero.
There is always some 'juice' at the end of any cable – it may just be so small as to be economically useless.
The simple analogy for electricity flow is a water pipe, where voltage, and current are equivalent to pressure and water flow respectively. Flow at a open tap (without pipe attached – so zero length) is far greater than at the flow though a very long length of pipe.
For any power transmission line (electricity or water) high pressure and low resistance to flow (a large diameter conductor) and low flow rate are required to minimise the losses within the length of the item. For transatlantic cables, the current is infinitesimally small, hence the requirement of a galvonometer to measure same. But voltage changes are more easily detected and measured, fed to an amplifier and converted to a useful signal – hence the first transmissions were of voltage and zero voltage (on or off signal) like morse code signals.
Separately, for high power transmission such as the international interconnectors for grid power, to other parts of Europe per eg, large diameter (so low resistance) conductors and very high voltages are required. They are made more efficient by transmitting direct current at high voltage. This is because with direct current the voltage is constant (100 times every second the voltage would be zero if transmitting alternating current). Furthermore, the peak voltage for any sinewave alternating current powerline would need to be 1.41 times that of a direct current line of the same dimensions and material.