Any answers that are the same in the both tables are answers that for both equations. y=x is (1,1), 2,2), (3,3) ... y=x^2 is (1,1),(4,2)... (1,1) is in both lists.
They all show the values for a set of variables for different situations or outcomes.
The first step is to show the equations which have not been shown.
I am not at all convinced that it is. With more than three variables it is almost impossible and even with 3 variables, it is hard going.
The question truly belongs in the elite, select category.You've neglected to show us both the system of inequalitiesand the list of points that includes the correct one.It's as if I were to ask you: "What am I thinking about thethree people I'm looking at in that crowd ?"
F(n) = 10n + 1
They all show the values for a set of variables for different situations or outcomes.
You take each equation individually and then, on a graph, show all the points whose coordinates satisfy the equation. The solution to the system of equations (if one exists) consists of the intersection of all the sets of points for each single equation.
If a system of equations has infinite solutions, the graphs of the equations would represent the same line in a two-dimensional space. This means every point on the line is a solution to both equations, resulting in an overlap of the two lines. Consequently, the lines are not only parallel but also coincide completely, indicating that they have identical slopes and y-intercepts.
The first step is to show the equations which have not been shown.
One way would be to solve the two equations. If they have exactly the same solution set, they are equivalent. Otherwise they are not.
Graphs, equations, and tables are all effective tools for distinguishing between proportional and nonproportional situations because they visually and numerically represent relationships between variables. In proportional situations, graphs yield straight lines through the origin, equations take the form (y = kx) (where (k) is a constant), and tables show consistent ratios between paired values. In contrast, nonproportional situations exhibit curves or lines that do not pass through the origin, equations may contain additional constants or terms, and tables reveal varying ratios. Thus, each method provides unique insights into the nature of the relationship.
An example of a table to show equations is the multiplication tables. For example: 1 x 2 = 2, 2 x 2 = 4, 3 x 2 = 6, and so on.
The symbol for a substance that is soluble is (aq) which means aqueous or in aqueous solution.
Equations are mathematical statements that show the equality of two expressions, typically separated by an equal sign. They are used to solve for unknown variables by manipulating the expressions to find a solution that satisfies the equation. Equations play a fundamental role in mathematics and are used in various fields to describe relationships between quantities.
"Aq" stands for "aqueous," indicating that the compound is dissolved in water. It is commonly used in chemical equations to show that the substance is in a solution.
Wolfram Alpha can solve not just quadratic equations, but all sorts of equations. Note that in this particular website, you can see the solution for free, but you need a paid subscription to show the steps. I am sure there are other websites that can help you as well; you may want to try a Web search for "quadratic equation", for example. On the other hand, you should definitely learn to solve quadratic equations on your own.
A solution means: Show the numerical values of 'x' and 'y'. You can't find either one with only a single equation. You need another one. When you have two equations, you can find values for both 'x' and 'y'.