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In this context, "Jack and Jill" typically refers to a binary system where there are two parties involved. If it is not binary or ternary, then it could potentially involve more than two or three parties, making it a multipartite system.
That would be a binary star system. If one star is small compared to the other, they could be oberved as a Pulsar.
Yes, you can.
You could use the word "completely" as a subsitute for "totally".
Binary system is invented to allow its use for computers where "on" is for one and "off" is for zero. So, numbers could be easily identified by the computers.
Our sun is not in a binary solar system. A binary system has two sun at it center. One could speculate the effect if Jupiter had developed into a sun, turning our system into a binary. The Earth would no longer be suitable for life.
Because the barycenter of the Pluto-Charon lies between the two bodies, it is a binary system, and one could extrapolate the definition of a dwarf Planet to include Charon. However, the IAU has not yet defined a binary dwarf planet. So the answer is yes and no. If you were to adhere to the current IAU opinion, Charon is a moon. If you would like to adhere to the physics of the system, then yes, they are binary.
you could subsitute the meat with extra cheese and even put a few potatoes in
Disadvantages of the binary number system include: Writing very large numbers would be time consuming You could also get confused when trying to read very large numbers containing a long line of 1s and 0s Advantages of the binary number system could include: Fewer number characters are needed when writing out numbers
The answer could be: 10010101
there is no way to make a balloon from scratch, but you could use a subsitute for a balloon insted. maybe a plastic bag?
Electronic circuitry used in computing circuits works well with circuits that can have two states. It could be On (voltage present) or Off (0 volts), or perhaps magnetized towards North, or magnetized South. Or something like positive voltage, and negative voltages. This lends itself to using the binary number system to be represented by these circuit states. That is why computers use the binary number system.