Which Statements Are True About The Linear Inequality Y ≫3/4 X – 2? Check All That Apply. -The - Brainly.Com

Solutions to linear inequalities are a shaded half-plane, bounded by a solid line or a dashed line. Enjoy live Q&A or pic answer. The boundary is a basic parabola shifted 2 units to the left and 1 unit down. Which statements are true about the linear inequality y 3/4.2 icone. Determine whether or not is a solution to. Write an inequality that describes all points in the half-plane right of the y-axis. Still have questions? Given the graphs above, what might we expect if we use the origin (0, 0) as a test point?

• Which statements are true about the linear inequality y 3/4.2 ko
• Which statements are true about the linear inequality y 3/4.2.1
• Which statements are true about the linear inequality y 3/4.2.5
• Which statements are true about the linear inequality y 3/4.2.3
• Which statements are true about the linear inequality y 3/4.2.2
• Which statements are true about the linear inequality y 3/4.2 icone
• Which statements are true about the linear inequality y 3/4.2.4

Which Statements Are True About The Linear Inequality Y 3/4.2 Ko

If, then shade below the line. Which statements are true about the linear inequality y >3/4 x – 2? Check all that apply. -The - Brainly.com. To see that this is the case, choose a few test points A point not on the boundary of the linear inequality used as a means to determine in which half-plane the solutions lie. To find the x-intercept, set y = 0. The boundary of the region is a parabola, shown as a dashed curve on the graph, and is not part of the solution set. Solve for y and you see that the shading is correct.

Which Statements Are True About The Linear Inequality Y 3/4.2.1

Solution: Substitute the x- and y-values into the equation and see if a true statement is obtained. Any line can be graphed using two points. Write an inequality that describes all ordered pairs whose x-coordinate is at most k units. Gauthmath helper for Chrome. A rectangular pen is to be constructed with at most 200 feet of fencing. The solution set is a region defining half of the plane., on the other hand, has a solution set consisting of a region that defines half of the plane. If we are given an inclusive inequality, we use a solid line to indicate that it is included. Which statements are true about the linear inequality y 3/4.2 ko. Because The solution is the area above the dashed line. Is the ordered pair a solution to the given inequality? C The area below the line is shaded.

Which Statements Are True About The Linear Inequality Y 3/4.2.5

Next, test a point; this helps decide which region to shade. The solution is the shaded area. For example, all of the solutions to are shaded in the graph below. For the inequality, the line defines the boundary of the region that is shaded. The slope-intercept form is, where is the slope and is the y-intercept. Because the slope of the line is equal to. Y-intercept: (0, 2). Also, we can see that ordered pairs outside the shaded region do not solve the linear inequality. Rewrite in slope-intercept form. The steps are the same for nonlinear inequalities with two variables. Which statements are true about the linear inequality y 3/4.2.5. Create a table of the and values. See the attached figure. An alternate approach is to first express the boundary in slope-intercept form, graph it, and then shade the appropriate region.

Which Statements Are True About The Linear Inequality Y 3/4.2.3

Which Statements Are True About The Linear Inequality Y 3/4.2.2

The slope of the line is the value of, and the y-intercept is the value of. B The graph of is a dashed line. Graph the line using the slope and the y-intercept, or the points. Here the boundary is defined by the line Since the inequality is inclusive, we graph the boundary using a solid line. In slope-intercept form, you can see that the region below the boundary line should be shaded. Unlimited access to all gallery answers. These ideas and techniques extend to nonlinear inequalities with two variables. A company sells one product for $8 and another for $12. Use the slope-intercept form to find the slope and y-intercept.

Which Statements Are True About The Linear Inequality Y 3/4.2 Icone

However, the boundary may not always be included in that set. Non-Inclusive Boundary. Answer: Consider the problem of shading above or below the boundary line when the inequality is in slope-intercept form. Now consider the following graphs with the same boundary: Greater Than (Above). Answer: is a solution. Grade 12 · 2021-06-23. Following are graphs of solutions sets of inequalities with inclusive parabolic boundaries. In this example, notice that the solution set consists of all the ordered pairs below the boundary line. You are encouraged to test points in and out of each solution set that is graphed above. Ask a live tutor for help now. Feedback from students. This boundary is either included in the solution or not, depending on the given inequality. We can see that the slope is and the y-intercept is (0, 1).

Which Statements Are True About The Linear Inequality Y 3/4.2.4

Slope: y-intercept: Step 3. In this case, graph the boundary line using intercepts. Find the values of and using the form. The steps for graphing the solution set for an inequality with two variables are shown in the following example. E The graph intercepts the y-axis at. A common test point is the origin, (0, 0). The test point helps us determine which half of the plane to shade. A linear inequality with two variables An inequality relating linear expressions with two variables. Good Question ( 128). The statement is True. D One solution to the inequality is.

Write a linear inequality in terms of the length l and the width w. Sketch the graph of all possible solutions to this problem. Shade with caution; sometimes the boundary is given in standard form, in which case these rules do not apply. Check the full answer on App Gauthmath. This may seem counterintuitive because the original inequality involved "greater than" This illustrates that it is a best practice to actually test a point. This indicates that any ordered pair in the shaded region, including the boundary line, will satisfy the inequality. How many of each product must be sold so that revenues are at least $2, 400? Does the answer help you? And substitute them into the inequality. The graph of the inequality is a dashed line, because it has no equal signs in the problem.

The graph of the solution set to a linear inequality is always a region. It is the "or equal to" part of the inclusive inequality that makes the ordered pair part of the solution set. However, from the graph we expect the ordered pair (−1, 4) to be a solution. Step 1: Graph the boundary. Write a linear inequality in terms of x and y and sketch the graph of all possible solutions.

Provide step-by-step explanations. To find the y-intercept, set x = 0. x-intercept: (−5, 0). Let x represent the number of products sold at $8 and let y represent the number of products sold at $12. Begin by drawing a dashed parabolic boundary because of the strict inequality. We solved the question! Select two values, and plug them into the equation to find the corresponding values.