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Source
The Math Forum at Drexel

Subject
Mathematics

Grade Level
6, 7, 8

A Pound of Valentine’s Chocolates

In A Pound of Valentine’s Chocolates, students are asked to find how long a one pound box of chocolates should last if Isolde eats it alone. The key concepts are fractions and proportional reasoning. 

This task includes:

Source
The Math Forum at Drexel

Subject
Mathematics

Grade Level
9, 10, 11, 12

Cooling Colas

In Cooling Colas, students predict how long it will take cola to cool down to the desired temperature.

This task includes:

  • Problem 
  • Teacher Packet - the teacher packet provides an "answer check" and a range of sample solutions.
  • Trig/Calculus Rubric 
  • Scenario - the scenario provides a story to help introduce the problem in a way that makes the mathematics as relevant as possible.

Source
The Math Forum at Drexel

Subject
Mathematics

Grade Level
3, 4, 5

Dad’s Cookies

In Dad’s Cookies, students are asked to figure out how many cookies Dad baked for the family before they ate them all. The key concepts are fractions and addition.

This task includes:

  • Problem  
  • Teacher Packet - the teacher packet provides an "answer check" and a range of sample solutions.
  • Scoring Rubric 
  • Scenario - the scenario provides a story to help introduce the problem in a way that makes the mathematics as relevant as possible.

Source
The Math Forum at Drexel

Subject
Mathematics

Grade Level
9, 10, 11, 12

Extending the Enneagon

In Extending the Enneagon, students determine the meaure of an angle formed by extending two sides of an enneagon until they intersect. Elements of this problem are explored in Grade 7, when students “Use facts about supplementary, complementary, vertical, and adjacent angles in a multi- step problem to write and solve simple equations for an unknown angle in a figure.” Combining those concepts with properties of regular polygons is more likely tackled in high school. 

This task includes:

Source
The Math Forum at Drexel

Subject
Mathematics

Grade Level
6, 7, 8

In Bartering for Bananas

In Bartering for Bananas, students are asked to find how many bananas Byron can get with his five fish.

This task includes:

Source
The Math Forum at Drexel

Subject
Mathematics

Grade Level
9, 10, 11, 12

Math Club Mystery

In Math Club Mystery students are asked to find out how many students, teachers and parents went on a trip to the movies. The key concept is to set up equations that represent the given information and use those equations to determine, from the given information the possible combinations of students, teachers and parents that were on the trip.

This task includes:

  • Problem 
  • Teacher Packet - the teacher packet provides an "answer check" and a range of sample solutions.
  • Primary Rubric 
  • Scenario - the scenario provides a story to help introduce the problem in a way that makes the mathematics as relevant as possible.

Source
The Math Forum at Drexel

Subject
Mathematics

Grade Level
3, 4, 5

Mr. Lincoln’s Line

In Mr. Lincoln’s Line, students are asked questions about children standing in a lunch line, some of whom wear glasses, carry lunch boxes, and/or are boys. The key concepts are multiples and factors. 

This task includes:

Source
The Math Forum at Drexel

Subject
Mathematics

Grade Level
6, 7, 8

Ostrich Llama Count

In Ostrich Llama Count students are given the combined number of heads and legs of ostriches and llamas. Using that information they are asked to explain how Raul and Esteban might have figured out how many ostriches and llamas there were. The key concepts are logical/algebraic reasoning and possibly systems of equations.

This task includes:

  • Problem 
  • Teacher Packet - the teacher packet provides an "answer check" and a range of sample solutions.
  • Primary Rubric 
  • Scenario - the scenario provides a story to help introduce the problem in a way that makes the mathematics as relevant as possible.

Source
The Math Forum at Drexel

Subject
Mathematics

Grade Level
9, 10, 11, 12

Regional Ratios

In Regional Ratios, students find the ratio of the area of a hexagon to that of an equilateral triangle when the perimeters of the two figures are the same. It might be solved by directly calculating the areas using shape-specific area formulas, calculating the areas using the Pythagorean theorem or the properties of 30-60-90 right triangles, or by dissecting the shapes into smaller equilateral triangles.

This task includes:

Source
The Math Forum at Drexel

Subject
Mathematics

Grade Level
3, 4, 5

Sports Weigh In

Sports Weigh In involves logical reasoning to determine how much each kind of ball weighs. The arithmetic requirements are minimal: doubling, halving, and subtracting of relatively small numbers.

This task includes:

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