[6,∞)[6,∞)AnswerHow to enter your answer (opens in new window)KeypadKeyboard ShortcutsPressing the buttons will create an interval with the indicated endpoint type. The interval is graphed by moving the endpoints to the desired values. To remove graphed intervals, use the Clear button. To indicate infinity or negative infinity, drag an open end point to the end of the number line.−10−10−8−8−6−6−4−4−2−200224466881010∞∞−∞−∞Note that plotting an interval will bring your focus to the left endpoint of that interval.Clear

Consider the following inequality:2(−3x+2)≤−2x−42(−3𝑥+2)≤−2𝑥−4Step 2 of 2 :  Graph the solution to the given inequality.AnswerHow to enter your answer (opens in new window)KeypadKeyboard ShortcutsPrevious Part AnswerPressing the buttons will create an interval with the indicated endpoint type. The interval is graphed by moving the endpoints to the desired values. To remove graphed intervals, use the Clear button. To indicate infinity or negative infinity, drag an open end point to the end of the number line.

−2(3z−4)≤−2z+28−2(3𝑧−4)≤−2𝑧+28Step 2 of 2 :  Graph the solution to the given inequality.AnswerHow to enter your answer (opens in new window)KeypadKeyboard ShortcutsPrevious Part Answer:Pressing the buttons will create an interval with the indicated endpoint type. The interval is graphed by moving the endpoints to the desired values. To remove graphed intervals, use the Clear button. To indicate infinity or negative infinity, drag an open end point to the end of the number line.

Graph the interval on a real number line.[6,∞)

Use the drawing tool(s) to form the correct answer on the provided number line.Consider the given functions.Function 1 Function 2𝑓⁡(𝑥) =−5⁢|𝑥 + 1| + 10Represent the interval where both functions are decreasing on the number line provided.Drawing ToolsSelectPointOpen PointLine SegmentRayClick on a tool to begin drawing.DeleteUndoReset

Describe the behaviour of the graph of the function as x → – ∞ and as x → ∞.