If a is b and b is c, then a is also c.
The relationship between a and b can vary depending on the context. It could be a mathematical relationship, a cause-and-effect relationship, a correlation, or a connection in some other way. The specific nature of the relationship would need to be specified for a more precise answer.
Objects that are both "a" and "b" share a relationship where they possess qualities or characteristics of both categories.
If thing a is always true whenever thing b is, then thing a is dependent on thing b.
Since these figures of speech are so similar, such that they are both a comparison of two things, it often causes distress. A (extended) metaphor is usually a more simple comparison of objects, such as "A is B." The extension of the metaphor continues this trend by comparing numerous objects in the form of "A is B AND C is D." And extended metaphor can also follow the format of "A is B and C." However, an analogy begins to be more complex in its structure. It begins to compare objects and show the relationship between them. Analogies usually take on the form of "A is to B just as C is to D".
a d d c b a c a
No. A can be independent of both B and C and this doesn't give use any information about the relationship between B and C.
To solve this you need more information about the relationship between a, b and c.
"6" It all depends on the relationship between A B and C. EG if a+b=c the c=6, if axb=c then c=8. you can throw in allsorts of relationships C/A = B So more information is required in the question
A related equation is a set of equations that all communicate the same relationship between three values, but in different ways. Example: a+b=c a=c-b b=c-a
The negation of B is not between A and C is = [(A < B < C) OR (C < B < A)] If A, B and C are numbers, then the above can be simplified to (B - A)*(C - B) > 0
The relationship between A and B is the same as C and D.
Roughly speaking, to get a unique solution - or at least, a limited number of solutions - if you have 3 variables, you need 3 equations, not just 2. With the two equations, you can get a relationship between the three variables, but not a unique value for a, b, and c. To get the general relationship, solve both equations for "c", replace one in the other, and solve the resulting equation for "a" to get the relationship between the variables "a" and "b". Then, for any valid combination of values for "a" and "b", use the simpler of the original equations (a + b + c = 24) to get the corresponding value for "c".
It is |B - C|
B is between A and C.
In music theory, C flat is enharmonically equivalent to B. This means that they represent the same pitch on a piano keyboard, but are named differently.
It is |B - C|
One is the negative of the other. a - b = - (b - a).