help
\[Solve -2x + 1 \le-7\] and describe the graph of the solution.
What rules of operations with inequalities do you know?
idk
Ok, in general you can treat an inequality just like an equals sign EXCEPT if you multiply or divide both sides by a negative number. If you do so, you must flip the inequality sign. So your steps to solve this would be the same as if \[-2x+1=-7\] EXCEPT if you divide/multiply by a negative number you need to flip the inequality. for example \[x+10\ge 40 \to x\ge 40-10\] \[-9x\le 90 \to x\ge 10\]
x > 4; closed circle on 4, shading to the right
why did you go from \[\ge \to >\] ?
also why a circle, circles involve a y variable, there isn't one. The answer is simpler than a two dimensional graph
i dont konw the answer
Ok so a model for you to use. Let's say that \[-10x +2 \ge -8\] then \[-10x +2 -2\ge -8-2\] becomes \[-10x \ge -10\] divide both sides by (-10) and remember to flip the inequality \[x \le 1\] graphing this is the same this as showing graphically that x is less than or equal to 1. |dw:1351975566818:dw| would be the graph. Try using this model as a tool to solve your problem.
Join our real-time social learning platform and learn together with your friends!