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Question 215006: A group of students are going on a field trip. The transportation will include vans, which can hold 7 students each, and buses which can hold 25 students each the school has five more vans than buses. If 127 students and 4 teachers are going on the trip, how many vans and buses will be used?
Click here to see answer by jim_thompson5910(35256) |
Question 215448: Ok wow I need some major help!! I need help on how to solve ordered pairs. I looked in my text book and that made me more confused!!
A) (-9,7), 7x+y<-9 What is the solution of the ordered pair?
B) 2x+9y=21, 5x-9y=-42
C) 2x+y=5, 3x+4y=-15
D) x=8, y=-7
E) Solve by te substitution method: 9m+n=8, m-9n=10
Click here to see answer by stanbon(75887) |
Question 215574: Well, I didn't see linear programming anywhere, so I suppose this is the place to send in my question.
The available parking area of a parking lot is 600 square meters. A car requires 6 square meters of space, and a bus requires 30 square meters of space. The attendant can handle no more than 60 vehicles. If the parking fees are $2.50 for cars and $7.50 for buses, how many o feach type of vehicle should the attendant accept to maximize product? What would that profit be? Let X= the number of cars, let Y= The number of buses.
Note: My teacher used what he called "natural restrictions" when doing this on the board, and graphed the equations he got out of them. There was 4. (The >/= stnads for greater than or equal to, since I can't put in the actual symbol.)
1. x >/= 0
2. y >/= 0
3. x + y = 60
4. 6x + 30y = 600
Then he shaded in the area inbetween all the lines, and found the points which made up the shaded area. If it wasn't an already given exact point, he had to find it throught the two line equations which made up that particular point.
He went incredibally fast, and thus I wasn't able to understand much of any of it...
Click here to see answer by stanbon(75887) |
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