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Tutors Answer Your Questions about Rate-of-work-word-problems (FREE)
Question 1129852: A bakery delivery truck leaves the Bakery at 5:00am each morning on its 140-mike route. One day the drive gets a late start and does not leave the bakery until 5:30am. To finish her route on time the driver drives 5 miles per hour faster than Usual. At what speed does she usually drive?
Click here to see answer by josgarithmetic(39616) |
Question 1129852: A bakery delivery truck leaves the Bakery at 5:00am each morning on its 140-mike route. One day the drive gets a late start and does not leave the bakery until 5:30am. To finish her route on time the driver drives 5 miles per hour faster than Usual. At what speed does she usually drive?
Click here to see answer by ikleyn(52775)  |
Question 1130814: Owners of a recreation area are filling a small pond with water. They are adding water at a rate of 25 liters per minute. There are 600 liters in the pond to start . Let W represent the amount of water in the pond (in liters), and let T represent the number of minutes that water has been added. Write an equation relating W to T , and then graph your equation using the axes below.
Click here to see answer by josgarithmetic(39616) |
Question 1130865: A painting was sold in 1985 for $ 2 million. The painting was then resold in 1996 for $ 8 million. Assume that the painting's value increases exponentially. Find the exponential growth rate k, and determine the exponential growth function, assuming V0 = 2. (Round decimals to three places.)
Click here to see answer by josgarithmetic(39616) |
Question 1131005: together an experienced carpenter and an apprentice can make a wooden goblet in 6 hours. Alone, the experienced carpenter can make the goblet 2 hours faster than the apprentice. Find the time in which each person can make the goblet alone.
Click here to see answer by josgarithmetic(39616) |
Question 1131119: "At noon, a pump is turned on to fill an empty pool. Normally, the pump would fill the pool in 12 hours, but at 12:00 P.M, a valve is accidentally opened that could drain a full pool in 20 hours. If the valve remains open, at what time will the pool be full?"
This was a question I had on my Algebra 2 test and I got punched in the face with this question..., I wasn't able to fill in the chart at all, but if I'm right the chart should be a rate x time = distance (work) chart. I really have no idea how to fill in the chart...
Click here to see answer by josgarithmetic(39616) |
Question 1131119: "At noon, a pump is turned on to fill an empty pool. Normally, the pump would fill the pool in 12 hours, but at 12:00 P.M, a valve is accidentally opened that could drain a full pool in 20 hours. If the valve remains open, at what time will the pool be full?"
This was a question I had on my Algebra 2 test and I got punched in the face with this question..., I wasn't able to fill in the chart at all, but if I'm right the chart should be a rate x time = distance (work) chart. I really have no idea how to fill in the chart...
Click here to see answer by stanbon(75887) |
Question 1131119: "At noon, a pump is turned on to fill an empty pool. Normally, the pump would fill the pool in 12 hours, but at 12:00 P.M, a valve is accidentally opened that could drain a full pool in 20 hours. If the valve remains open, at what time will the pool be full?"
This was a question I had on my Algebra 2 test and I got punched in the face with this question..., I wasn't able to fill in the chart at all, but if I'm right the chart should be a rate x time = distance (work) chart. I really have no idea how to fill in the chart...
Click here to see answer by ikleyn(52775)  |
Question 1131263: One roofer can put a new roof on a house three times faster than another. Working together they can roof a house in 5 days. How long would it take the faster roofer working alone?
T/A + T/B = 1
Let T represent their time working together (5 days)
A represents the faster roofer
B represents the other
Click here to see answer by josgarithmetic(39616) |
Question 1131263: One roofer can put a new roof on a house three times faster than another. Working together they can roof a house in 5 days. How long would it take the faster roofer working alone?
T/A + T/B = 1
Let T represent their time working together (5 days)
A represents the faster roofer
B represents the other
Click here to see answer by ikleyn(52775)  |
Question 1131263: One roofer can put a new roof on a house three times faster than another. Working together they can roof a house in 5 days. How long would it take the faster roofer working alone?
T/A + T/B = 1
Let T represent their time working together (5 days)
A represents the faster roofer
B represents the other
Click here to see answer by greenestamps(13198)  |
Question 1132886: Jack, Kay, and Lynn deliver advertising flyers in a small town. If each person works alone, it takes Jack 2 h to deliver all the flyers, and it takes Lynn 5 h longer than it takes Kay. Working together, they can deliver all the flyers in 60% of the time it takes Kay working alone. How long does it take Kay to deliver all the flyers alone?
Click here to see answer by josgarithmetic(39616) |
Question 1132886: Jack, Kay, and Lynn deliver advertising flyers in a small town. If each person works alone, it takes Jack 2 h to deliver all the flyers, and it takes Lynn 5 h longer than it takes Kay. Working together, they can deliver all the flyers in 60% of the time it takes Kay working alone. How long does it take Kay to deliver all the flyers alone?
Click here to see answer by greenestamps(13198)  |
Question 1133136: Liza's bucket is full of water and has a leak. The bucket loses 60 ml every 4 minutes.
a. Define a variable for the quantity of time elapsed since the bucket started leaking.
b. Define a variable for the quantity of water in the bucket.
c. Write an expression for the volume of water that is leaking from the bucket, since the leak began.
d. If the bucket has 100 ml of water when the bucket starts leaking, write an expression for the volume of water in the bucket since the leak began.
e. Write a formula for the volume of water in the bucket in terms of the time elapsed since the bucket started leaking.
f. Sketch a graph of to represent the volume of water in the bucket in terms of the time elapsed since the bucket started leaking.
g. As the number of minutes since the leak began increases from 2 to 4 minutes, how does the volume of water in the bucket change? Represent this change in volume on the graph.
h. How long will it take for the bucket to run out of water?
i. What does the point (2,70) represent in context to this problem?
Click here to see answer by josmiceli(19441)  |
Question 1133171: A man waters, with a garden hose, a contained area of 2.26 feet. If the volume of water coming out of the hose fills a 10 quart pail in 2 minutes, what is the "rainfall" depth (in inches) equivalent if he runs the hose for 12 minutes?
Show all work. Some conversion factors you may need:
1 gallon = 8 pounds
1 cubic foot = 62.4 pounds
(pi) r^2 h = volume of a cylinder
d = 2r
Click here to see answer by greenestamps(13198)  |
Question 1134008: A father and his son can dig a well, if the father works 6 hours and his son works 12 hours, they can also do it if the father works 9 hours and his son work 8 hours. How long it will take for the father to dig the well alone?
Click here to see answer by Glaviolette(140)  |
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