Quick Context: This is a classic example of a non-traditional application of the d = rt equation used in distance problems. I refer to these problems as "worst case scenario" problems and they are classic math competition problems.

1999 State Mathcounts Sprint 20 -

This is a classic example of a non-traditional application of the d = rt equation used in distance problems. I refer to these problems as "worst case scenario" problems and they are classic math competition problems. This is a classic math competition problem that looks at equally space numbers around a table.

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  • This is a classic example of a non-traditional application of the d = rt equation used in distance problems.
  • I refer to these problems as "worst case scenario" problems and they are classic math competition problems.
  • This is a classic math competition problem that looks at equally space numbers around a table.
  • This looks at the graphs of absolute values and the area of a quadrilateral.

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1999 State MATHCOUNTS Sprint #20

1999 State MATHCOUNTS Sprint #20

I refer to these problems as "worst case scenario" problems and they are classic math competition problems.

1999 State MATHCOUNTS Sprint #22

1999 State MATHCOUNTS Sprint #22

This problem looks at rectangles, area, and congruent triangles.

1999 State MATHCOUNTS Sprint #11

1999 State MATHCOUNTS Sprint #11

This is a classic math competition problem that looks at equally space numbers around a table.

1999 State MATHCOUNTS  Sprint #24

1999 State MATHCOUNTS Sprint #24

This looks at the graphs of absolute values and the area of a quadrilateral.

1999 State MATHCOUNTS Target #2

1999 State MATHCOUNTS Target #2

This is a classic example of a non-traditional application of the d = rt equation used in distance problems.

1999 State MATHCOUNTS Target #8

1999 State MATHCOUNTS Target #8

This problem looks at the volume of two different cylinders.

1999 State MATCOUNTS Target #6

1999 State MATCOUNTS Target #6

This a complicated problem about the surface area of a cube.

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