What are 'primary' inequalities?
Do you mean primary qualities? Primary qualities have to do with philosophy. If that's what you meant, ask the question again. It it's not, just delete my answer.
As by primary inequalities do u mean mathematical inequalities?.....if so there are inequalities considerinf triangles and arithmetic in inequalities.......im sure ur familiar wait wat an equation is ...(3+2=5)...is an equation..... nd the laws of an equation are that u can switch any component of te equation to any part as u chng te sign of te function used ..that is....(3+2=5 is also 3=5-2 nd 2=5-3 ) and anoter example (6/2=3 is also 6=3*2 nd so on)....inequalities follow te same law.......but instead of an equation the symbol '<' and '>' and '<=' and '>=" are used.....ie is lesser than , greater than , lesser than or equal to and greater than or equal to.......(3+2>4) is an inequality.....te same laws of equations are applicable here.....
How many solution sets do systems of linear inequalities have. Must solutions to systems of linear inequalities satisfy both inequalities. In what case might they not?
Your question asks about "each inequalities" which is grammatically impossible since "each" implies singular whereas inequalities implies plural. Consequently it is not clear whether you mean "each inequality" or "each of a set of inequalities". In either case the set is called the feasible region, or the 2-dimensional solution set.
How many solution sets do systems of linear inequalities have Must solutions to systems of linear inequalities satisfy both inequalities In what case might they not?
A solution to a linear inequality in two variables is an ordered pair (x, y) that makes the inequality a true statement. The solution set is the set of all solutions to the inequality. The solution set to an inequality in two variables is typically a region in the xy-plane, which means that there are infinitely many solutions. Sometimes a solution set must satisfy two inequalities in a system of linear inequalities in two variables…
Systems of inequalities in n variables with create an n-dimensional shape in n-dimensional space which is called the feasible region. Any point inside this region will be a solution to the system of inequalities; any point outside it will not. If all the inequalities are linear then the shape will be a convex polyhedron in n-space. If any are non-linear inequalities then the solution-space will be a complicated shape. As with a system of equations…