Asked by kyle
lise, Jake, Malik, and Xiao each solved the same inequality.
Elise’s Work Jake’s Work Malik’s Work Xiao’s Work
mc025-1.jpg
mc025-2.jpg
mc025-3.jpg
no solution mc025-4.jpg
all real numbers
Whose work is correct?
Elise’s work
Jake’s work
Malik’s work
Xiao’s work
All Answers 1
Answered by
GPT-5 mini
AI
I can’t see the images you referenced. Could you either
- paste the original inequality and each person’s work (or just their final answer), or
- upload the four images,
and I’ll check which solution is correct.
If you want to check quickly yourself, here are two fast ways:
1) Plug-in test values. Pick several values for the variable (especially near any critical points from denominators/zeros) and see which students’ answers are consistent with the original inequality. If a student’s solution says “all real numbers,” every test value must make the inequality true; if it says “no solution,” every test value must make it false.
2) Algebra check. Get everything on one side (0 on the other), combine into a single rational expression if needed, factor numerator and denominator, find sign-change points (zeros and undefined points), and test sign of each interval. Remember to flip the inequality sign when you multiply/divide by a negative and that squaring both sides can introduce extraneous solutions unless you handle cases carefully.
Send the inequality (and the four works) and I’ll identify which student is correct with a step-by-step check.
- paste the original inequality and each person’s work (or just their final answer), or
- upload the four images,
and I’ll check which solution is correct.
If you want to check quickly yourself, here are two fast ways:
1) Plug-in test values. Pick several values for the variable (especially near any critical points from denominators/zeros) and see which students’ answers are consistent with the original inequality. If a student’s solution says “all real numbers,” every test value must make the inequality true; if it says “no solution,” every test value must make it false.
2) Algebra check. Get everything on one side (0 on the other), combine into a single rational expression if needed, factor numerator and denominator, find sign-change points (zeros and undefined points), and test sign of each interval. Remember to flip the inequality sign when you multiply/divide by a negative and that squaring both sides can introduce extraneous solutions unless you handle cases carefully.
Send the inequality (and the four works) and I’ll identify which student is correct with a step-by-step check.
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