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This is what I imagine the ladder problem would look like in real life (with a bigger ladder, and smoother, more consistent movement). I tried to move the ladder out and down at a constant rate the whole time.

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Free online apps bundle from GeoGebra: get graphing, geometry, algebra, 3D, statistics, probability, all in one tool!

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I have made different lines to show where the ladder will be after moving away from the wall at a rate of 1ft per second. The y-axis is the wall. 1 unit=1 foot

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Free online apps bundle from GeoGebra: get graphing, geometry, algebra, 3D, statistics, probability, all in one tool!

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The pencils are the ladder! Pretend the wall isn't bumpy and I went with a smooth, consistent motion.

I'm not sure why it says anonymous but this is Naomi.

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I was able to set up a basic model, but I struggled with how to get the ladder to move. I hope the link works for everyone!

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I found out a kind of janky way to get it to work; I used a circle with a radius of 7, and then placed a triangle with points on some constant functions to make up the floor and the wall. It is sideways, but it was the closest I could get. Ignore the colorful material on the left; that's just scratchwork.

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Free online apps bundle from GeoGebra: get graphing, geometry, algebra, 3D, statistics, probability, all in one tool!

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bosqueschool.padlet.org

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The anonymous post was me

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1. How do we make points move together in GeoGebra? Something to do with bounding?
2. Can we make the ladder "fall" at a constant rate in GeoGebra?
3. Is there a way to also track the angle of the ladder as it falls in GeoGebra?

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1) Can we solve this using right triangle trig?
2) Is the starting point of the ladder implied in the problem?Does the starting point of the ladder affect the answer to this problem?
3) Can the speed at which the ladder is falling be graphed by and exponential function?

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- Does the ladder move at a constant rate or will it accelerate as it falls?
- Can we use the old right triangle skill we had to solve this?
-Does the top of the ladder move at the same rate as the bottom of the ladder?

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Do we have to account for friction?
How long untill the ldder is flush with the ground?
Does it slow down or speed up after the five feet?

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1.)Would a right triangle equation help us start solving this?
2.) Does the ladder start at a certain distance away from the wall?
3.) How could we show the constant in the equation?

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Is there a fixed point on the ladder that doesn't move?
Is the base of the ladder against the wall when the distance is first being measured?
If the ladder starts 5ft from the wall, would the final distance still be 7ft?

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1.  Is this a trig problem?
2. Since the Ladder is a straight , would the top of the ladder be moving down the wall at the same rate that the bottom moves away from the wall?
3. Is domain involved when setting up the problem?

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Are we taking into account gravity and how that will affect the acceleration at any point?

Can we use circle trig to figure this out?

How do we make a fixed length line with two points fixed on objects?

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Could we solve this graphically?

Is there an equation for the rate it is moving down the wall?

Is the rate at which it is moving constantly changing?