87=1/5*x=total number of completed miles where x=# of days
87 is already completed so u add that to the total
1/5 is u get that much done in a day so however many days u have u multiply by 1/5 and add it onto 87 to get the total amount of miles. of course, the 267 is the ending number, meaning, u can't go over that since thats how long the high way is going to be
2006-09-30 15:09:59
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answer #1
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answered by Stevie471 1
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Well, for every day 1/5 of a mile of highway can be completed. so let's call y the number of miles, x the number of days.
On the 0th day, 87 miles have already been completed. so the y intercept has to be 87. So, we get the following:
y=1/5x+87
However, construction doesn't go on forever. Once we reach 267 miles we stop. We will reach 267 on what day?
267=1/5x+87
x=900
So for x>900, y = 267 because we're not making anymore road after that. So, we get the answer:
y=1/5x+87, for x<=900
y=267, for x>900
This kind of function, which is defined by different equations depending on the value of x, is called a piecewise equation, in case you were wondering.
2006-09-30 22:10:19
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answer #2
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answered by need help! 3
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I've thought of a couple of different ways to intemperate this problem.
1) Maybe the problem is asking "how many days will it take to finish the highway. I would write that in one of the following ways:
(267-87)/0.2
"The quotient of the difference of the number of anticipated miles minus the number of miles completed, divided by the number of miles per day".
Or with variables, consider T = number of anticipated miles, C = number of miles completed, and P = number of miles per day. Write this as "(t-c)/p"
This would conclude that it will probably take 900 more days to complete the 267 miles.
2) The problem might also be asking "how long did it take to complete the 87 miles?" I would write that in one of these ways:
87/0.2
"The quotient of the number of completed miles divided by the number of miles per day."
Or with variables: Consider C = number of miles completed and P = number of miles per day. Write the expression as "C/P"
This would conclude that it probably took 435 days to complete the 87 miles.
2006-09-30 22:28:04
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answer #3
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answered by Bob 3
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the number of the completed miles
y= 87+(267-87)*(1/5)* x
2006-09-30 22:12:27
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answer #4
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answered by iyiogrenci 6
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CompletedMiles = 87 + 1/5*days
2006-09-30 22:09:42
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answer #5
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answered by Chris M 2
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87 + 1/5 d = 267
2006-09-30 22:08:23
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answer #6
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answered by MollyMAM 6
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That is easy...
We know that we have already completed 87 miles, so we will always add 87 to the number of miles.
Here we go:
no. of completed miles after 1 day: 87 + 1/5
no. of completed miles after 2 days: 87 + 2/5
no. of completed miles after 3 days: 87 + 3/5
no. of completed miles after 4 days: 87 + 4/5
no. of completed miles after x days: 87 + x/5
If we let d = the number of days of construction and
M = number of miles of highway completed, then
M = 87 + d/5
^_^
2006-09-30 22:14:26
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answer #7
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answered by kevin! 5
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X=87x5
X is the number of days it took to complete the first 87 miles.
2006-09-30 22:14:27
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answer #8
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answered by Kelly G 1
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L = t/5 + 87
t is the time in days and L is the length in miles.
2006-09-30 22:09:35
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answer #9
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answered by Demiurge42 7
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1/5 is 0.2 if you are using calculator to calculate.
2006-09-30 22:16:38
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answer #10
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answered by Process 1
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