You can't really compare the time for interplanetary voyages just by comparing distances, because everything is moving around the Sun, and the challenge is at least as much to end up moving at the same speed as your target as to be in the same place as it. Also the Sun's gravity has a huge effect on the trajectory.

A journey to L4 or L5 is an interesting one, in that you can get there using as little fuel as you like (once you have escaped from Earth's gravity) at the price of it taking a long time. Let's consider L4, 60 degrees ahead of the Earth. What you do is, strangely, use your engines to slow your motion around the Sun a little. This leaves you in an elliptical orbit whose aphelion (furthest point from the Sun) is at the distance of the Earth, while your perihelion is closer. You start close to the Earth at aphelion. Such an orbit takes a bit less than one year, so when you come to your next aphelion, the Earth hasn't quite completed one full orbit, so you are ahead of it. After enough orbits, you are 60 degree ahead of it, at L4 and you use your engines again to speed up your motion around the sun so that you remain at L4.

So the fuel you need is determined by how much you slow down at the start of this, and speed up at the end, which determines how many orbits of the Sun it takes to get to L4. The fastest version of this uses just one orbit, so you drop to a 10 month elliptical orbit, and 10 months later you are 60 degrees ahead of the Earth -- welcome to L4.

Getting back or going to L5 is the opposite, you accelerate forwards, shifting to an elliptical orbit with perihelion near Earth's orbit, which takes longer than a year. The fastest version takes 14 months.

Of course if you use still more fuel, you can get there faster. The online pork chop plotter is helpful here. For L4 or L5 bring up "Earth" on the menu and then switch to "Custom" and change the MJD field by 1/6 year (61 days). For instance you get:

showing that you can get there in a little over 160 days using about 13 km/s of total delta-V or about 300 days using about 3 km/s. (another variation of the chart shows that in 10000 days I 0.12 km./s is enough, so parcel post can be really cheap, but really slow!).

You can't really compare the time for interplanetary voyages just by comparing distances, because everything is moving around the Sun, and the challenge is at least as much to end up moving at the same speed as your target as to be in the same place as it. Also the Sun's gravity has a huge effect on the trajectory.

A journey to L4 or L5 is an interesting one, in that you can get there using as little fuel as you like (once you have escaped from Earth's gravity) at the price of it taking a long time. Let's consider L4, 60 degrees ahead of the Earth. What you do is, strangely, use your engines to slow your motion around the Sun a little. This leaves you in an elliptical orbit whose aphelion (furthest point from the Sun) is at the distance of the Earth, while your perihelion is closer. You start close to the Earth at aphelion. Such an orbit takes a bit less than one year, so when you come to your next aphelion, the Earth hasn't quite completed one full orbit, so you are ahead of it. After enough orbits, you are 60 degree ahead of it, at L4 and you use your engines again to speed up your motion around the sun so that you remain at L4.

So the fuel you need is determined by how much you slow down at the start of this, and speed up at the end, which determines how many orbits of the Sun it takes to get to L4. The fastest version of this uses just one orbit, so you drop to a 10 month elliptical orbit, and 10 months later you are 60 degrees ahead of the Earth -- welcome to L4.

Getting back or going to L5 is the opposite, you accelerate forwards, shifting to an elliptical orbit with perihelion near Earth's orbit, which takes longer than a year. The fastest version takes 14 months.

Of course if you use still more fuel, you can get there faster. The online pork chop plotter is helpful here. For L4 or L5 bring up "Earth" on the menu and then switch to "Custom" and change the MJD field by 1/6 year (61 days). For instance you get:

showing that you can get there in a little over 160 days using about 13 km/s of total delta-V or about 300 days using about 3 km/s. (another variation of the chart shows that in 10000 days I 0.12 km./s is enough, so parcel post can be really cheap, but really slow!).

This finally leaves the question of how much delta-V is feasible with current or near future technology. Of course it depends how much you want to spend. Various source suggest a delta-V of around 9 km/s for a fully refueled SpaceX Starship. Of that 3.2 km/s is needed to escape Earth (in theory you could replace some of that by refueling in elliptical orbit, but that means a lot more launches). Giving about 5.8 km/s for the trip to L4/L5. From the pork chop plot that suggests about 240 or 250 days. Of course that leaves no more propellant for the return journey.