Contracts with teeth.
It is not something pleasant to contemplate, but some discrimination is due to real factors, without malice. Such as our drinking age laws.
A corporation that invests X amount in a 22 year old man and a 22 year old woman has a greater statistical chance of getting forty plus years of work out of the man than the woman. They obviously prefer to invest in that which offers them the greatest return.
This situation is due to a noticeable and quantifiable percent of women leaving in their early thirties for purposes of child bearing and raising.
With the establishment of contracts with real penalties - such that a woman would be no more likely to quit than a man - a corporation might feel more comfortable with investing the equivalent money in a woman.
The definition of equivalent inequalities: inequalities that have the same set of solutions
Yes.
Yes.
If it is joined by an "and" it does. If it is joined by an "or" it does not.
To determine which points are solutions to a system of inequalities, you need to assess whether each point satisfies all the inequalities in the system. This involves substituting the coordinates of each point into the inequalities and checking if the results hold true. A point is considered a solution if it makes all the inequalities true simultaneously. Graphically, solutions can be found in the region where the shaded areas of the inequalities overlap.
There is only one solution set. Depending on the inequalities, the set can be empty, have a finite number of solutions, or have an infinite number of solutions. In all cases, there is only one solution set.
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To find the solutions.
Yes, they can.
A set of two or more inequalities is known as a system of inequalities. This system consists of multiple inequalities that involve the same variables and can be solved simultaneously to find a range of values that satisfy all conditions. Solutions to a system of inequalities are often represented graphically, where the feasible region indicates all possible solutions that meet all the inequalities. Such systems are commonly used in linear programming and optimization problems.
Bogomol'nyi-Prasad-Sommerfield bound is a series of inequalities for solutions. This set of inequalities is useful for solving for solution equations.
To verify the solutions of a system of linear inequalities from a graph, check if the points satisfy all the inequalities in the system. You can do this by substituting the coordinates of each point into the original inequalities to see if they hold true. Additionally, ensure that the points lie within the shaded region of the graph, which represents the solution set. If both conditions are met, the solutions are confirmed to be true.