taking the help of the hall)
Please tell me which program can be used to solve the following equation like a+b+c+d+e...=H, where a,b,c,d,e... - are known positive integers (i.e. the number a can only equal certain numbers for example: 10, 12, 14, 17, 21, 25, 30, 36, 43, 52, 62, 74, 89, 107, 128, 154, 185, 222, 266, 319, 383, 460, 552, 662, 795, 954, 1145, 1374, 1648, 1978), the number H is also known and is one. ( I almost forgot H is also an integer)
- [Archive!] Pure mathematics, physics, chemistry, etc.: brain-training problems not related to trade in any way
- Who wants to cooperate with me on a great idea?
- [WARNING CLOSED!] Any newbie question, so as not to clutter up the forum. Professionals, don't go by. Can't go anywhere without you.
Start>Programs>Standard>Calculator
Another option > Exel
Or if you've created a topic in this forum, then > brain and a textbook to help you out! )
What do you mean by known? What about unknowns? If the numbers are known, there is no problem. And what kind of series is this? Is there a pattern or not? I don't understand anything at all.
timezero:
Please tell me which program can be used to solve the following equation of type a+b+c+d+e...=H, where a,b,c,d,e... - are known positive integers (i.e. number a can only equal certain numbers for example: 10, 12, 14, 17, 21, 25, 30, 36, 43, 52, 62, 74, 89, 107, 128, 154, 185, 222, 266, 319, 383, 460, 552, 662, 795, 954, 1145, 1374, 1648, 1978), number H is also known and is one.
Please tell me which program can be used to solve the following equation of type a+b+c+d+e...=H, where a,b,c,d,e... - are known positive integers (i.e. number a can only equal certain numbers for example: 10, 12, 14, 17, 21, 25, 30, 36, 43, 52, 62, 74, 89, 107, 128, 154, 185, 222, 266, 319, 383, 460, 552, 662, 795, 954, 1145, 1374, 1648, 1978), number H is also known and is one.
Use a cannon and try Deduktor http://basegroup.ru/
If you can, it's easier to implement integer GA or use a ready-made one. Look at the same site for libraries ;)......
On matlab, you can still do it.
are the unknowns whose values must coincide with the values of the given set of given numbers. Actually, you can solve this problem here as well. Only the dependence of the unknowns needs to be specified.
evgen2010:
are the unknowns whose values must coincide with the values of the given set of given numbers. Actually, you can solve this problem here as well. Only the dependence of the unknowns needs to be specified.
are the unknowns whose values must coincide with the values of the given set of given numbers. Actually, you can solve this problem here as well. Only the dependence of the unknowns needs to be specified.
Exactly. It is necessary to specify the dependence. If it is a regular series, you can solve it. If there is no pattern, then the solution is not realistic.
You could do an Excel solution search, although I'm not sure if that would work...
You could sketch a program that will search through the variants.
And heavy mathematical programs can be used.
timezero:
Please tell me which program can be used to solve the following equation like a+b+c+d+e...=H, where a,b,c,d,e... - are known positive integers (i.e. number a can only equal certain numbers for example: 10, 12, 14, 17, 21, 25, 30, 36, 43, 52, 62, 74, 89, 107, 128, 154, 185, 222, 266, 319, 383, 460, 552, 662, 795, 954, 1145, 1374, 1648, 1978), number H is also known and it is one.
Is the formula for the progression known?
Please tell me which program can be used to solve the following equation like a+b+c+d+e...=H, where a,b,c,d,e... - are known positive integers (i.e. number a can only equal certain numbers for example: 10, 12, 14, 17, 21, 25, 30, 36, 43, 52, 62, 74, 89, 107, 128, 154, 185, 222, 266, 319, 383, 460, 552, 662, 795, 954, 1145, 1374, 1648, 1978), number H is also known and it is one.
However, the progression formula is roughly obvious to the naked eye: Y = int(8.3069*e^(0.1825*x)+0.5).
I think it should be simpler than that. The numbers are all integers. I wonder how to find such a formula? You can also make X(i)=int(1,2*X(i-1)). Like a geometric progression.
