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3 things I learned
1.Learned how derivatives are applied in physics
2. The chain rule
3. How to find the second and third derivative
2 things I want to learn
1. I want to learn how derivatives apply to other subjects or real life events
2. I want to learn when each rule should be used
1 question I still have
1. How to remember each rule for derivatives?

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1. I learned Chain Rule, Power Rule, and higher order derivatives.
A. Anything that is math related would be nice to learn.
i. When are we going to learn about increasing and decreasing graphs?

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1. What a motion diagram is and how it works.
2. More flexible understanding of derivatives and how to find them.
3. How to find solutions quicker.
A. Something Nice
B. Something Interesting.
C. What application does repeatedly finding the derivative of derivatives? What would find finding, for example, a fifth or seventh order derivative do?

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I've learned that there are more possibilities of deriving; for instance, f'''. Also, I learned how to use the chain rule better, and I learned many synonyms of tangent.
I'd like to know more about finding derivatives of equations such as the question on the slideshow.

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I learned how to better apply the chain rule.
I found how to find further derivatives of a function.
I want to learns about how to further apply these functions to real life situations.

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3 things learned
-how to use the chain rule with a table
-how to use the third derivative
- how to relate the rules to word problems
2 things i want to know more
- how to tell when to use what derivative
-when to  use what rule.
1 question
-how do you determine when to use a higher level derivative?

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1) I learned how to better apply the  chain rule for problems such as (fog)(x).
2) I learned how to prioritize time better than how I've been by completeing the given assignment.
3) I learned why the intuitive response to looking at a curve and knowing why the vertex is 0 m/s works (derivative of that point is zero)

1) I'd like to know more about physics and the presence of mathematics within it.
2) I'd like to know more about the foundations for higher ordered derivatives and their purpose.

1) I am still wondering whether or not it is possible to derive the formula of an equation given the coordinates and the derivatives.

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3 things I learned:
- I learned how to find higher order derivatives.
- I learned how to apply derivatives to real-world situations.
- I practiced the chain rule and when to use it in certain problems.
2 things I'd like to learn more about:
-I'd like to explore some more real-world problems that use derivatives.
- I would like to learn a bit more about how higher order derivatives can be used, especially in relation to physics.
1 question:
- When is a third derivative, fourth derivative, fifth derivative, and so on useful?

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3:
- Left motion is negative, while right motion is positive.
- the velocity at any time = derivative.
- Higher-order derivatives
2:
- How to motion diagram
- More on using the chain reaction rule
1:
- Can you reach a max derivative?

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Learned
-Average Rate of Change
-Difference between Instantaneous Rate of Change and Average Rate of Change
-Units for rate of change
Know more about:
-Derivatives
-Chain rule
Question:
-How to solve with chain rule.

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3 things that I learned
- I know how to solve using multiple derivative rules, as well as knowing which of said rule to use by hints given from the problem itself.
- Something else that I learned-- in this case re-learned-- was being able to show instant. rate of change and avg. rate of change. Also the synonyms of each.
-The last thing that I learned was how motion (kinematics) are involved in what we know.
2 things I'd like to know
- what are sec, and those unholy things.
-the order of derivatives.
1 question I have.
-There's an order to derivatives?! and what is SEC and the others things and how do they connect to Sine, Cos, and Tan

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I practiced higher order derivatives, functions, and motion in a straight line. I'd like to know more about differentiating functions and how to simplify derivatives. How does kinematics relate to calculus?

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I learned how to differentiate a ln function, to find higher order derivatives, and to simplify my derivatives. I'd like to know more about simplifying derivatives and its purpose. One question I still have is "what do higher order derivatives mean or do?"

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3 things i learned:
- I know that any second derivative or higher is also known as a higher order derivative
- higher-order derivative is performed using the recurrence formula
- I can see how derivatives work with motion
2 things id like to know about:
- kinematics having to do with derivatives
- second derivative is a higher-order derivative
1 Question i have:
What does kinematics have to do with the derivative and how you answer the equation.