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Discovering Prince of Calculand: Solutions

Discovering Prince of Calculand: Solutions. Solutions to the Project Stories of the AP Calculus AB Group 2005-06. Monday, May 15, 2006. A) dT/dh = k(T-5050). DT(1/(T-5050) = k dh. Antidifferentiate both sides of the equation. Ln(T-5050) = kh C. T -5050 = e (kh C). T = e (kh C) 5050. B) Using the general solution, and the points (0,5000) and (150,3610.5405), solve for the exact equation. T = e (kh C) 5050. First use the point (0,5000) to solve for one of the variables. 5000 = (e (k(0) )(e (C) 5050. 4x-x 2...

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Discovering Prince of Calculand: Solutions | calculandans.blogspot.com Reviews

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Discovering Prince of Calculand: Solutions. Solutions to the Project Stories of the AP Calculus AB Group 2005-06. Monday, May 15, 2006. A) dT/dh = k(T-5050). DT(1/(T-5050) = k dh. Antidifferentiate both sides of the equation. Ln(T-5050) = kh C. T -5050 = e (kh C). T = e (kh C) 5050. B) Using the general solution, and the points (0,5000) and (150,3610.5405), solve for the exact equation. T = e (kh C) 5050. First use the point (0,5000) to solve for one of the variables. 5000 = (e (k(0) )(e (C) 5050. 4x-x 2...

<META> KEYWORDS

1 episode 6 solutions

2 separate the variables

3 solve for k

4 0 comments

5 then

6 area x = s

7 the archrival

8 problem translation

9 answers

10 therefore

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Discovering Prince of Calculand: Solutions | calculandans.blogspot.com Reviews

https://calculandans.blogspot.com

Discovering Prince of Calculand: Solutions. Solutions to the Project Stories of the AP Calculus AB Group 2005-06. Monday, May 15, 2006. A) dT/dh = k(T-5050). DT(1/(T-5050) = k dh. Antidifferentiate both sides of the equation. Ln(T-5050) = kh C. T -5050 = e (kh C). T = e (kh C) 5050. B) Using the general solution, and the points (0,5000) and (150,3610.5405), solve for the exact equation. T = e (kh C) 5050. First use the point (0,5000) to solve for one of the variables. 5000 = (e (k(0) )(e (C) 5050. 4x-x 2...

INTERNAL PAGES

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Discovering Prince of Calculand: Solutions: The Archrival

http://calculandans.blogspot.com/2006/03/archrival.html

Discovering Prince of Calculand: Solutions. Solutions to the Project Stories of the AP Calculus AB Group 2005-06. Friday, March 03, 2006. A rectangle is inscribed in a circle with a radius of 4. What is the major equation required for this problem? Find the critical values of x. What is the largest area the rectangle can have and what are the dimensions? The major equation required for this problem is. The area of the rectangle A = length * width. The equation of this circle is x2 y2 = 4. 2 16 x2) 2x2 = 0.

2

Discovering Prince of Calculand: Solutions: November 2005

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Discovering Prince of Calculand: Solutions. Solutions to the Project Stories of the AP Calculus AB Group 2005-06. Tuesday, November 22, 2005. Solution to Episode 1: THe Cerebus. 1) When is the heads of the dog not moving? It is where the velocity function is equal to 0. 05x 3 - 3x 2 0.25x 5 = 0. It is 0 where x = 1.5577 and 5.5906. 2) At what time does our young man have to be most careful? Hint* Steep tangent slopes on parent funtion.). In other words, when is the heads of the dog moving the fastest?

3

Discovering Prince of Calculand: Solutions: Solution to Episode Two: The Trip Across Styx

http://calculandans.blogspot.com/2005/12/solution-to-episode-two-trip-across.html

Discovering Prince of Calculand: Solutions. Solutions to the Project Stories of the AP Calculus AB Group 2005-06. Wednesday, December 21, 2005. Solution to Episode Two: The Trip Across Styx. A)What is the function that represents the velocity of the boat? Because Charon keeps his boat at a constant speed of 6 m/s, but the boat causes it to speed up by another 4 m/s every other second, the equation is v(t)=4t 6. C)What will his final fare at the end of the trip be? Posted by Chris at 1:15 AM.

4

Discovering Prince of Calculand: Solutions: Solution to Episode 1: THe Cerebus

http://calculandans.blogspot.com/2005/11/solution-to-episode-1-cerebus.html

Discovering Prince of Calculand: Solutions. Solutions to the Project Stories of the AP Calculus AB Group 2005-06. Tuesday, November 22, 2005. Solution to Episode 1: THe Cerebus. 1) When is the heads of the dog not moving? It is where the velocity function is equal to 0. 05x 3 - 3x 2 0.25x 5 = 0. It is 0 where x = 1.5577 and 5.5906. 2) At what time does our young man have to be most careful? Hint* Steep tangent slopes on parent funtion.). In other words, when is the heads of the dog moving the fastest?

5

Discovering Prince of Calculand: Solutions: The Grading Rubric

http://calculandans.blogspot.com/2005/11/grading-rubric.html

Discovering Prince of Calculand: Solutions. Solutions to the Project Stories of the AP Calculus AB Group 2005-06. Monday, November 21, 2005. These are the criteria by which your work will be assessed. Please share your thoughts regarding if and how we should change this rubric in the comments below this post. This instrument can be made better only if you participate in its development - it's your mark on the line; it's up to you . Problem requires understanding mathematical concepts or representations u...

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Discovering Prince of Calculand: Solutions

Discovering Prince of Calculand: Solutions. Solutions to the Project Stories of the AP Calculus AB Group 2005-06. Monday, May 15, 2006. A) dT/dh = k(T-5050). DT(1/(T-5050) = k dh. Antidifferentiate both sides of the equation. Ln(T-5050) = kh C. T -5050 = e (kh C). T = e (kh C) 5050. B) Using the general solution, and the points (0,5000) and (150,3610.5405), solve for the exact equation. T = e (kh C) 5050. First use the point (0,5000) to solve for one of the variables. 5000 = (e (k(0) )(e (C) 5050. 4x-x 2...

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