Are you talking about efficiency?
Not specifically, no.
If so, it still works. Say you have a 10 mph wind. but the parachute is only 60% efficient,..
That is not efficiency, but OK
...so it moves at 6 mph. So, you have a string moving at 6 mph, wrapped around the axle of a yoyo, and you want the yoyo to move faster than 10 mph. All you need to do is choose the diameter of the axle versus the diameter of the wheel touchign the ground so that the "gear ratio" is better than 10/6.
By changing the diameter of the axle, you can select whatever gear ratio you want, and a string moving at 6 mph wrapped around the axle can make the yoyo move at 10 mph or faster, which is faster than the wind.
Efficiency is important, but not directly relevant to the point. The
available power is determined by the chute, not the load. The load is power
demand. Once demand meets available, acceleration stops, and a steady velocity maintained. What you do in between, will not change that final velocity. The demand in this case is the drag load of the vehicle. To go faster, reduce that, or get a more powerful chute.
There are two components to the demand. Energy to supply that being stored in the mass of the load as KE, the direct result of acceleration, and the dissipative load of drag. It is the latter that determines final velocity, not the acceleration
to that velocity.
This is the case with the car. The maximum speed is determined by the engine's power; it's capacity to do work against a load. Lower gears may give better acceleration at lower speeds, but that does not change that final result. So, geared carts or yo-yo's may gain in that respect, because they can
exploitany power that is
available and so accelerate faster, but the terminal speed is fixed by the same means as any other chute driven vehicle; by the available power.
The fact that the parachute isn't 100% efficient...
That means they won't travel at windspeed.
....just means you'll have less power to work with, but by choosing the gear ratio, or the "block and tackle" ratio, you can still get that power to move you faster than the wind. The trade off would be that the force to move the vehicle becomes smaller and smaller, meaning that your accelerstion will be smaller. So, you slowly accelerate, but its still acceleration, and eventually you reach a state faster than the wind.
No. The chute can only deliver a certain amount of power ( force x velocity) and that is quite dependent on its velocity relative to the wind. As you are dragged by the chute, your
demand will increase as a result of drag.
To a first approximation, the chute's force is linearly related to its velocity w.r.t. wind, and that
falls as its gains velocity, (so reducing its velocity w.r.t the wind) whereas the drag, the
demandedforce, is the square of that velocity and so increases as you gain velocity, but at a faster rate. You will lose the battle well before windspeed.
(If the chute's force is related to the differential with the wind, and power is force x velocity, you should see intuitively, that a peak in the power will occur somewhere between zero and windspeed. That velocity, and its related power are design dependent.)