Respuesta :
Answer:
[tex]\frac{8timesp}{10}[/tex]
Step-by-step explanation:
Chad gets per day for working in Jason's shop = [tex]\frac{p}{10} + $100[/tex].
Jason's daily earning is = [tex]\frac{9timesp}{10} - $100[/tex].
Jason earns [tex]\frac{9timesp}{100} - 100 - \frac{p}{10} + 100[/tex] = [tex]\frac{8timesp}{10}[/tex] more money than Chad.
The inequality that shows the values of p that will result in Jason earning more money than Chad during one day is p> 125
The given parameters are:
Base amount = $100
Additional pay = 10% of profit
The expression that represents Chad's earnings is:
C = 100 + 10% * p
This gives
C = 100 + 0.1p
The expression that represents Jason's earnings is:
J = 90% * p
This gives
J = 0.9p
So, the inequality is:
0.9p > 100 + 0.1p
Collect like terms
0.9p - 0.1p> 100
Evaluate the differences
0.8p> 100
Divide both sides by 0.8
p> 125
Hence, the inequality is: p> 125
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