Sporistics
Mathematical Maze 3 / Analysis
By Nilyk
02/08/2016 - 12:55:32
Type: Puzzle adventure
Rating: 0.01 (Not rated)
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Intro message:
Welcome to Mathematical Maze 3. Please read questions carefully. It will probably help to do some questions on paper. One incorrect answer will result in failure of this mission.
Welcome to Mathematical Maze 3. Please read questions carefully. It will probably help to do some questions on paper. One incorrect answer will result in failure of this mission.
Win message:
Well done. Thank you for playing this adventure.
Well done. Thank you for playing this adventure.
Lose message:
The questions are all quite straightforward, if you have studied calculus. Please do not rate down if you are not familiar with calculus, as this adventure is intended for people who are.
The questions are all quite straightforward, if you have studied calculus. Please do not rate down if you are not familiar with calculus, as this adventure is intended for people who are.
Acts
ACT 1 : Question 1
Navigate through the maze to find the first question. After reading the question, follow the passage behind the correct answer. The first topic is simple: Derivatives of polynomials.
Navigate through the maze to find the first question. After reading the question, follow the passage behind the correct answer. The first topic is simple: Derivatives of polynomials.
ACT 2 : Question 2
Next up is the Chain Rule, the Product Rule, and derivatives of logarithmic and trigonometric functions.
Next up is the Chain Rule, the Product Rule, and derivatives of logarithmic and trigonometric functions.
ACT 3 : Question 3
Now, tackle the Quotient Rule and derivatives of inverse trigonometric functions.
Now, tackle the Quotient Rule and derivatives of inverse trigonometric functions.
ACT 4 : Question 4
Let's find the critical numbers of a function.
Let's find the critical numbers of a function.
ACT 5 : Question 5
How about an easy integral?
How about an easy integral?
ACT 6 : Question 6
Now, calculate a bounded integral.
Now, calculate a bounded integral.
ACT 7 : Question 7
Lastly, tackle the Substitution Rule.
Lastly, tackle the Substitution Rule.
ACT 8 : Claim Your Prize
Congratulations! Now, collect all those riches.
Congratulations! Now, collect all those riches.
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