If you do not know whether a < c or c < a then it is much simpler in words. It is "b lies between a and c". Mathematically, it is min[0.5(a + c -|a - c|)] < b < min[0.5(a + c +|a - c|)].
If you do know that a < c then it is simply a < b < c.
B is between A and C.
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
Trapezium :Area(A) = 1/2 h(a + b)where a and b are the length of the parallel sidesh= distance between two parallel lines .Perimeter(P) = a + b + c + dwhere a,b,c and d are the length of the sides.
Incorrect. The relationships between the angles inside a triangle will be identical to the relationships between the lengths of the sides opposite those angles. For example, take any scalene triangle with the corners A, B, and C. If ∠A is the widest angle, ∠B is the mid-range, and ∠C is the smallest, then B→C will be the longest side, A→C will be the mid-range side, and A→B will be the shortest side.
I am going to go with never , really.
B is between A and C.
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
if a is bigger than b and b is bigger than c a must be bigger than c... Transitivity
Negation says you should write the opposite. So let's take the statement, Today is Monday. The negation is today is NOT monday. Sometimes it is harder. Say we have the statement, EVERY WikiAnswers.com question is a great questions. The negation is Some questions on WikiAnswers.com are not great questions.
The browser used by this site is rubbish and strips out most mathematical symbols. We cannot, therefore, see the symbols between a and b and between b and c. Some relationships are transitive and some are not and so it is not possible to answer the question.
a - b = c c + b = a
a - b = c can be restated as a = b + c
Statement: All birds lay eggs. Converse: All animals that lay eggs are birds. Statement is true but the converse statement is not true. Statement: If line A is perpendicular to line B and also to line C, then line B is parallel to line C. Converse: If line A is perpendicular to line B and line B is parallel to line C, then line A is also perpendicular to line C. Statement is true and also converse of statement is true. Statement: If a solid bar A attracts a non-magnet B, then A must be a magnet. Converse: If a magnet A attracts a solid bar B, then B must be non-magnet. Statement is true but converse is not true (oppposite poles of magnets attract).
It is |B - C|
Polar groups attract one another.
a = b = c
It is |B - C|