Darla's weekly salary can be described as 120+0.15s where s represent her sales that week if she received $277.50 this week how much would a total sales
you have the equation, so just solve
120 + 0.15s = 277.50
0.15s = 157.50
s = 1050
"how much would a total sales"
is a rather strange way to ask the question.
To find the total sales, we need to rearrange the formula given for Darla's weekly salary:
Weekly Salary = 120 + 0.15s
Given that her salary for the week is $277.50, we can substitute this value into the formula and solve for s:
277.50 = 120 + 0.15s
Rearranging the equation to solve for s:
0.15s = 277.50 - 120
0.15s = 157.50
Dividing both sides by 0.15:
s = 157.50 / 0.15
s ≈ 1050
Therefore, the total sales for the week would be approximately $1050.
To find the total sales, we need to reverse the equation representing Darla's weekly salary.
The equation given states that Darla's salary is equal to $120 plus 0.15 times her sales for the week (represented by 's').
Let's rearrange the equation to solve for 's':
Salary = 120 + 0.15s
Given that Darla's salary for this week is $277.50, we can plug this into the equation and solve for 's':
277.50 = 120 + 0.15s
To isolate 's', we subtract 120 from both sides of the equation:
277.50 - 120 = 0.15s
157.50 = 0.15s
Now, to solve for 's', we divide both sides of the equation by 0.15:
157.50 / 0.15 = s
s ≈ 1050
Therefore, the total sales for the week would be approximately $1050.