You are planning a camping trip. The campsite you want to rent charges a $15 fee to reserve the site, plus an extra $3 per day.

How much would it cost to camp for a week? If you had $40 to spend, how long could you stay?

Respuesta :

Answer:

y=3d+15

y intercept is 15

slope is 3

Step-by-step explanation:

to graph start at 15 on the y axis. then go up 3 points and over one point. keep doing this until you have a straight line.

15+3x=40

40-15=25

25/3=8.3 You could stay for about 8 days.

Step-by-step explanation:

all the steps of the problem

It will cost $36 to stay at the trip for a week and you can stay there for maximum 8 days.

We have a campsite that charges a rent of $15 fee to reserve the site, plus an extra $3 per day.

We have to find how much would it cost to camp for a week and if you had $40 to spend, how long could you stay there.

How can you find out the maximum amount of chocolates you can buy if each chocolate costs $ n and you have a sum total of $ m.

Assume that the maximum chocolates you can buy is ' x '. Then, we can find the maximum no chocolates by solving the inequality -

[tex]nx\leq m\\x\leq \frac{m}{n}[/tex]

Since there are 7 days in week and extra $15 are required to reserve the site, therefore - the total money required to stay a week long is :

M = 3 x 7 + 15 = $36

Let's assume that you can camp for maximum 'x' days. Then according to the question, the total money spent in staying x days at the trip should be less then or equal to 40. Hence -

[tex]3x +15\leq 40[/tex]

Subtract 15 on both sides, we get -

[tex]3x \leq 25\\x\leq 8.3\\or\\x\leq 8[/tex](approximate value)

You can stay for maximum 8 days.

Hence, it will cost $36 to stay at the trip for a week and you can stay there for maximum 8 days.

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