My primary goal is to understand what i'm doing and being able to anticipate my future space travel. When I’ll be familiar with the theory and calculation, I will sure save time & use a third party mod. But for now, it is math !!
Thanks to you, I see what I did wrong so I will recalculate the Delta V. Can you confirm I am correct for the 2nd stage ? This stage is used only in space.
[Quote] My question is more along the lines of: why do you feel that you are unable to design ships for interplanetary travel? Perhaps you have not realized it yet, but the KSP solar system is tiny, the the dV costs are tiny as well.[/Quote]
Indeed, I saw that for most planets or satellites you need between 6k to 8k Delta V but I feel I ‘m unable to design rockets because I don’t know what I’m doing : I don’t know how much I need and I don’t know how much delta V I’m building by putting all those fuel tanks & engines together. Of course, I can use mods and existing resources but where is the creativity and the wonderful process of learning ?
Thank you for your advice on the rocket design. However, when I check the values of the LV-T45, ISP is slighty inferior (270 compare to the 280 of the LV-T30) in atm but slightly better in space (320 > 300) and I get less thrust for a 0.25 t gain in mass (+ the mass of the extra tank fuel that you recommend). How it will help apart from burning longer ? I was using the LV-T30 ‘cause of alternator now that I have solar panel, I can reconsider it.
Yasmy
[Quote] I'll address your second question on how to calculate the cost of interplanetary travel.
First, there are some high quality delta-v maps around. Be careful to use an up to date map. While I've calculated everything myself from time to time, I still use delta-v maps when planning most of my missions.
Second: It appears you correctly calculated the first burn of a Hohmann transfer from low Kerbin orbit to the Mun, which is about 860 m/s.
Next you might want to calculate the second burn to circularize in Munar orbit, but the second Hohmann burn equation is not correct because it ignores the presence of the Mun[/Quote]
Thanks for your answer, lots of thing to process though ! What do you mean by “mu†Kerbol, what value is it ? Mass x Gravitational constant ?
Secondly, in the Hohmann transfer orbit formula why don’t we use R (radius of parent body) in this formula ? Once out os Kerbin SOI the R could be Kerbol ?
I will check on the vis-viva formula as do not understand the use right now.
Thank you all for your answers, it is a great help !