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You need to know the width of the lot, the number of dividers, and the width of the dividers.

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you need the width of the lot, the width of each divider...wait and the number of dividers

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The key parts are the length of the parking lot, the width of the dividers, and how many dividers there are.

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1.) Number of dividers x the width of each divider
2.) Width of the lot - the product of step one
3.) The difference of step 2 / the number of cars/vehicles/creatures

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The same equation worked each time and there was always 3 dividers and that made 4 places to park.

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1. Take the width of the divider and multiply it by the number of dividers.
2. Subtract that from the width of the whole lot
3.Divide that by the amount of vehicles

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They all had dividers, things to park, and space.

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You need to know how wid the dividers are, how wide the lot is, and how many dividers there are.

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1. Multiply the number of dividers by the width of each divider
2. Subtract the previous answer from the width of the lot
3. Add the 1 to the number of dividers
4. Divide the answer from step 2 by the answer from step 3

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Subtract the width of all the dividers from the width of the parking lot. Then divide that by the number of dividers plus one.

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The width of the dividers, and the width of the space, and the object.

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First, find out the width of the divider and the area of the parking lot.Then, find out how many dividers there are and multiply that to the width of the divider. Next, subtract that from the area of the parking lot. Finally, when get the answer divide it from the space the dividers create. Then you get the answer...............................!

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There are always 4 objects going into the parking space. Always three dividers

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The number of dividers, the width of the dividers, the number of spaces that need to be made, the total width of the lot.

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Not all of the dividers were the same size, the lots were not the same width, and lastly all the boats and cars were different. This made us have to test our ideas to find a rule for every problem.

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Here's the procedure:
1. Multiply the width of one divider by 3
2. Subtract that number from the width of the lot.
3. Divide by 4.

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1.  Find the width of the divider and multiply it by how many there are
2.  Then you do the width of the whole area minus the width of the dividers all together
3. Then do that divided by how many spaces there will be and that is your answer

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Near the end, there were many different parking spaces which lead to the divisor to be different from four. for example, a parking lot with five spaces, you divide by five.

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The first lot had only four spaces, but the second lot had many less and many more. It only affected my step because we would replace the number of dividers with N and the number of cars n + 1.

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The differences were the parking spaces size and the different width of the whole thing

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The space of the lot
The width of the dividers
The number of cars

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Yes, I noticed that no matter the number of the dividers, the equation  could be applied to all of them.

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How wide the dividers are
The width and length for the vehicles
The space of the parking lot
How many vehicles in total

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How many dividers
How many cars
The width of the parking area
The width of the dividers

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you need the width of each lot

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You need to know the measurments of the parking lot and the barriers and evenly space them

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The number of dividers and the width of the dividers.

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How many dividers/cars and how big the space is

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We noticed that you had to subtract the number of dividers and then add the spaces. Also when you have a number for example you are trying to have 4 spaces you have 3 parking lines:; when you add 1 they equal the amount of spaces so you have to add 1 do each number.

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Yes, they all need the same equation depending on the dividers.

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They each follow a certain method.
Basic like Ryan, Matthew, and Cole's answer

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There are 3 barriers and 4 cars.The operations were the same

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Yes! Some of the patterns are the same number of vehicles, same number of dividers

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1. Check how many feet all of your spacers have.
2. Add the the width of all of the spacers up.
3. Subtract them from the parking lot's width.
4. Divide it by how many spaces there will be inside the spacers

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yes, we notice patterns you have to subtract each each problem

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We noticed that 4 cars were able to fit it, so the dividers had to be equal

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Number of dividers * the width of each divider
Width of the lot - the product of step one
The answer from step 2 / the number of cars

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how many dividers cars and length of space

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Step 1: Add the number of dividers.
Step 2: Subtract the number of dividers from the width of the parking lot.
Step 3: Divide the space left in the parking lot by 4.

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1. Find the width of the dividers and multiply by how many spaces there are
2. Then you do the width you just got and subtract that by the whole width
3. Do that number you got and divide it by how many spaces there are

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There are different amounts of cars and barriers.The measurments are different.

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1.) How many dividers there is so you knw how many cars there is.
2.) How wide the dividers are.
3.) Figure out how to make all the spaces equal so the all the cars/boats can fit

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-find the width of the dividors
-subtract them from the parking lot
-Check how many feet all of your spacers have

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Some had less spacers, some of the spacers were the same amount but different width, Some of the widths of the lots were different, and some of the amount of cars were different.

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The size of the parking lot changed, the length of the vehicles, and the amount of the dividers

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We noticed that the cars/boats were different sizes so some of them had to take up more space.

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the size of the parking lot that change there different car and parking lots change

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1. Each width of the dividers were different
2. The vehicles were different
3. The parking lots were different sizes depending where they were like the water, the ground

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Know the width of each divider and the lot

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How wide the lot is? How wide the dividers are? How many dividers there are?

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How much space the dividers are taking and the parking lot space

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The width of the lot the width of the dividers how many dividers how many cars.

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We noticed that there were always 3 dividers. Also that there were always 4 vehicles and 4 spaces.

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there were always 3 dividers and 4 cars

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the width of the lot minus the width of a divider time 3 divided by 4

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you always had to divide the width of the lot by the width of the dividers to find the answer for each problem.

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1.subtract how many dividers there are from the width
2. then divide that by how many spaces there are

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the differences were that the vehicles were different sizes as were the dividers and the lots. However this did not affect the steps we took

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The key parts needed are the width of the parking lot and the width of each divider.

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1.width of the lots
2.the vehicles were different sizes
3. the dividers were different sizes

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It's like a fraction they all have to be equal spaces depending on the space of the parking lot

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I noticed every space had to be the same to fit all the cars and boats.

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1. Measure the width of the lot
2. Measure the width of the dividers
3. Subtract the width of ALL the dividers by the  width of the lot
4. Divide the width of the lot subtracted by the width of the dividers by the number of spaces

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Write Something...

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How many cars their are
How many dividers you have
How big the dividers are
How big the cars are
How big the parking lot is

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Dillon Pepper, Hana Austin, Sydney Potholes, Ozzy Carballo

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Dillon Pepper, Hana Austin, Sydney Potholes, Ozzy Carballo

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You Need to know the length of both the lot and divider.

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There are three dividers that witch you can make four spaces with, so like the cars can go through.

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Dillon Pepper, Hana Austin, Sydney potletts, Ozzy Carballo

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Dillon Pepper, Hana Austin, Sydney potletts, Ozzy Carballo

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The pattern i noticed was that their was always 4 spaces.

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Every space has to be equal
their were 3 dividers
you had to fit 4 cars

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Dillon Pepper, Hana Austin, Sydney Potletts, Ozzy Carballo

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Dillon Pepper, Hana Austin, Sydney Potletts, Ozzy Carballo

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First, Add up the length of the dividers, Then subtract the length of the dividers from the length of the lot then divide it.

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1. Subtract how wide the dividers are by how big the space is
2. Divide the number of cars you have to fit by how much space you have after subtracting the dividers

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You need to know the width of the lot, the amount and width of the dividers, and how to solve the equation.

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The width of the space provided and the dividers, as well as the number of dividers.

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You need to know the width of the parking lot, the width of the dividers, and the number of dividers there are.

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You need to find how wide the area is, how wide the dividers are, and how many dividers there are.

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How many dividers?
How much space?
How long is the width of each divider?

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you need to know how big the dividers and the size of the entire space

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The width, and length of the dividers and the whole lot.

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How big the parking lot is and how big the dividers are. Also how many dividers there are.

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You need to know how big the lot is, how many dividers you have, and how wide the dividers are.

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The width of the parking lot, the width of the dividers, and the area between each divider.

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How long is the parking lot, how long are the dividers, and how many dividers are there

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You NEED to figure out if the divider's space are equal and also making sure the cars fit into the spaces as well.

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Every space is equal. Also the equations are the same, even if you have a different amount of dividers and a wider space.

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All spaces within the same problem were the same.

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The number of dividers was one less the the number of spaces.

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1. Multiply the number of dividers, with the width of the dividers.
2. Subtract the answer of 1 from the total width of the lot.
3. Divide the answer from 2 by the number of dividers.
4. Now you have your answers!!!

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Knowing how big the lot is and how many dividers there are and how big they are
https://goo.gl/images/dqzoyy
P.S. View this. It's beast

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All of the lots used the same equation

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1. Take the length of the parking lot.
2. subtract the width of the dividers.
3. divide by the amount of dividers.

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the pattern is that you could use one equation with different numbers.

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I noticed that you always have to subtract the amount of space by the divider and divide that number by how many dividers there are.

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I noticed that most of these problems were the same concept; they had the same layout but were in different areas; this means all of those problems were the same, you could apply one concept to all of the others.

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You kneed to know how big the dividers are and also how big the space is.

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1) number of dividers times width of dividers
2) subtract that from the width of the lot
3) divide that by the number of dividers plus 1

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you always split into the number of vehicles

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1) subtract the  width of all the dividers  from the whole lot
2) Divide the # from step 1 by the amount of dividers +1

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We noticed that each parking layout could be solved with one equation. (w-np)/n+1