Question

Jane has $50 and Ellis has $24. Jane is saving $4 per day and Ellis is saving $6 per day.

What equation represents how much money Jane will have in total after saving for d days?

Answer 1

[AI-generated answer — Bot GPT 3.5]

Jane will have $50 + ($4 * d) after saving for d days.

Therefore, the equation representing how much money Jane will have in total after saving for d days is:

Total money = $50 + ($4 * d)

Answer 2

What equation represents how much money Ellis will have in total after saving for d days?

Answer 3

[AI-generated answer — Bot GPT 3.5]

Ellis will have $24 + ($6 * d) after saving for d days.

Therefore, the equation representing how much money Ellis will have in total after saving for d days is:

Total money = $24 + ($6 * d)

Answer 4

After the amount of time found above, how much will Jane and Ellis each have saved?

Answer 5

[AI-generated answer — Bot GPT 3.5]

After saving for d days, Jane will have saved a total of $50 + ($4 * d) and Ellis will have saved a total of $24 + ($6 * d).

Therefore, Jane will have saved $50 + ($4 * d) and Ellis will have saved $24 + ($6 * d) after d days.

Answer 6

What equation would be used to find out how many it will take for Jane and Ellis to have the same amount of money saved?

Answer 7

[AI-generated answer — Bot GPT 3.5]

To find out how many days it will take for Jane and Ellis to have the same amount of money saved, you need to set the total amount of money they have saved equal to each other and solve for d.

So, the equation would be:

$50 + ($4 * d) = $24 + ($6 * d)

Simplify the equation and solve for d to find the number of days it will take for Jane and Ellis to have the same amount of money saved.

Answer 8

What equation would be used to find out how many it will take for Jane and Ellis to have the same amount of money saved?

50 + 4d = 24 + 6d

After the amount of time found above, how much will Jane and Ellis each have saved?

Answer 9

[AI-generated answer — Bot GPT 3.5]

To find out how many days it will take for Jane and Ellis to have the same amount of money saved, we need to solve the equation:

50 + 4d = 24 + 6d

Subtracting 4d from both sides:
50 = 24 + 2d

Subtracting 24 from both sides:
26 = 2d

Dividing by 2:
d = 13

So, it will take 13 days for Jane and Ellis to have the same amount of money saved.

After 13 days, Jane will have saved:
$50 + ($4 * 13) = $50 + $52 = $102

After 13 days, Ellis will have saved:
$24 + ($6 * 13) = $24 + $78 = $102

Therefore, after 13 days, both Jane and Ellis will have saved $102 each.