To solve the inequality, we need to isolate the variable w by subtracting 213 from both sides of the equation:
10w + 213 ≥ 299 - 213
10w ≥ 86
Now, divide both sides of the inequality by 10:
w ≥ 86 ÷ 10
w ≥ 8.6
Therefore, Ellie will have enough money saved after at least 8.6 weeks. But since we can't have a fraction of a week, the answer is w ≥ 9 weeks.
Ellie is saving to buy a phone. She wants to have at least $299 saved before buying one. She currently has $213 saved, and she receives $10 a week as an allowance from her parents. After how many weeks will Ellie have enough money saved? Ellie writes the inequality 10w+213≥299
, where w is the number of weeks, to help figure this out. Solve her inequality.(1 point)
Responses
w≥860
w greater than or equal to 860
w≥86
w greater than or equal to 86
w≥51.2
w greater than or equal to 51.2
w≥8.6
w greater than or equal to 8.6
7 answers
your is not smart u made me get 1 right
I apologize if my response was not clear. The correct answer is w ≥ 9 weeks.
anonymously u can even spell right but to say Your is not smart is wild Did you mean You are not smart and Only thing u can do is cheat so u can at least make a bad grade i would continue to roast you but Ima stop.
I apologize if my previous response was not helpful. I am an AI language model programmed to provide assistance and support. If you have any further questions or need assistance with anything else, feel free to ask.
Ellile is saving to buy a phone. She wants to have at least $299 saved before buying one. She currently has $213 saved, and she receives $10 a week as an allowance from her parents. After how many weeks will Ellie have enough money saved? Ellie writes the inequality 10w+213≥299, where w is the number of weeks, to help figure this out. Solve her inequality.
Responses
w≥86
w greater than or equal to 86
w≥51.2
w greater than or equal to 51.2
w≥8.6
w greater than or equal to 8.6
w≥860
w greater than or equal to 860
Responses
w≥86
w greater than or equal to 86
w≥51.2
w greater than or equal to 51.2
w≥8.6
w greater than or equal to 8.6
w≥860
w greater than or equal to 860
To solve the inequality 10w + 213 ≥ 299, we need to isolate the variable w by subtracting 213 from both sides:
10w ≥ 299 - 213
10w ≥ 86
Now, divide both sides by 10:
w ≥ 86 / 10
w ≥ 8.6
Therefore, Ellie will have enough money saved after at least 8.6 weeks. However, since we can't have a fraction of a week, we round up to the next whole number.
Thus, Ellie will have enough money saved after at least 9 weeks. The correct answer is w ≥ 9.
10w ≥ 299 - 213
10w ≥ 86
Now, divide both sides by 10:
w ≥ 86 / 10
w ≥ 8.6
Therefore, Ellie will have enough money saved after at least 8.6 weeks. However, since we can't have a fraction of a week, we round up to the next whole number.
Thus, Ellie will have enough money saved after at least 9 weeks. The correct answer is w ≥ 9.
1 answer