Answer:
The maximum is 3350$
Step-by-step explanation:
As carpenter he earns 35$ per hours
As web design he earns 75$ per hours.
We know that 75>35, so for maximum earning he need to work as web designer more.
He wants to vork as a carpenter at least 10h in week and he worls 50h per week. So for a maximum he works as web designer 50-10=40 hours.
So c=10 and w=40
The equation is:
35c+75w=35*10+75*40=350+3000=3350$
The maximum amount of money that Jody can make in a week is $3350.
Given that,
He can work at most 50 hours per week and makes $35 per hour as a carpenter and $75 an hour as a website designer.
He wants to make at least $2350 per week but also wants to work at least 10 hours per week as a carpenter.
We have to find,
What is the maximum amount of money that Jody can make in a week given the system?
According to the question,
Let c represent the hours he works as a carpenter,
and w represents the hours he works as a website designer.
As a carpenter, he earns $35 per hours
As for web design, he earns $75 per hour.
He wants to work as a carpenter at least 10h in a week and he works 50h per week. So for a maximum, he works as a web designer,
50 - 10 = 40 hours.
Then,
The hours he works as a carpenter c = 10,
And the hours he works as a website designer w = 40
He can work at most 50 hours per week and makes $35 per hour as a carpenter and $75 an hour as a website designer.
Therefore, the equation is,
[tex]=35c + 75w\\\\=35(10) + 75 (40) \\\\= 350 + 3000\\\\= 3350[/tex]
Hence, The maximum amount of money that Jody can make in a week is $3350.
For more details refer to the link.
https://brainly.com/question/2798086
