MA 02 Purdue

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Purdue MA 02 documents:

  • Purdue MA 02 Fall 2001
    . COPIES ARE AVAILABLE IN THE MATH LIBRARY PROBLEM OF THE WEEK 8/31/04 due NOON 9/14/04 CAN YOU GIVE US A SOLUTION? Problem No. 2 (Fall 2004 Series) Prove that if two chords of an ellipse bisect each other, they are diameters. A panel in the Mathem
  • Purdue MA 02 Fall 2001
    PROBLEM OF THE WEEK Solution of Problem No. 2 (Fall 2004 Series) Problem: Prove that if two chords of an ellipse bisect each other, they are diameters. Solution (by Steven Landy, Phys at IUPUI, edited by the Panel) A linear transformation transforms
  • Purdue MA 02 Fall 2001
    . COPIES ARE AVAILABLE IN THE MATH LIBRARY PROBLEM OF THE WEEK 1/20/04 due NOON 2/3/04 CAN YOU GIVE US A SOLUTION? Problem No. 2 (Spring 2004 Series) Show that x = tan 18 satises 5x4 10x2 + 1 = 0. A panel in the Mathematics Department publishes a
  • Purdue MA 02 Fall 2001
    PROBLEM OF THE WEEK Solution of Problem No. 2 (Spring 2004 Series) Problem: Show that x = tan 18 satises 5x4 10x2 + 1 = 0. Solution (by Prasenjeet Ghosh, New Delhi, India; former Purdue student) Let y = 18 . Thus 5y = 90 . Now (1) tan(5y) = tan(2y)
  • Purdue MA 02 Fall 2001
    . COPIES ARE AVAILABLE IN THE MATH LIBRARY PROBLEM OF THE WEEK 9/2/03 due NOON 9/16/03 CAN YOU GIVE US A SOLUTION? Problem No. 2 (Fall 2003 Series) A real-valued function f (x) has a continuous second order derivative f (x) > 0 on a < x < b. It is
  • Purdue MA 02 Fall 2001
    PROBLEM OF THE WEEK Solution of Problem No. 2 (Fall 2003 Series) Problem: A real-valued function f (x) has a continuous second order derivative f (x) > 0 on a < x < b. It is to be approximated by a linear function (x) f (x) b so that a (f (x) (x)dx
  • Purdue MA 02 Fall 2001
    . COPIES ARE AVAILABLE IN THE MATH LIBRARY PROBLEM OF THE WEEK 1/21/03 due NOON 2/4/03 CAN YOU GIVE US A SOLUTION? Problem No. 2 (Spring 2003 Series) Let T be a triangle in 3-dimensional Euclidean space. Show that the sum of the squares of the area
  • Purdue MA 02 Fall 2001
    PROBLEM OF THE WEEK Solution of Problem No. 2 (Spring 2003 Series) Problem: Let T be a triangle in 3-dimensional Euclidean space. Show that the sum of the squares of the areas of the three triangles which are the projections of T onto three mutually
  • Purdue MA 02 Fall 2001
    . COPIES ARE AVAILABLE IN THE MATH LIBRARY PROBLEM OF THE WEEK 9/3/02 due NOON 9/17/02 CAN YOU GIVE US A SOLUTION? Problem No. 2 (Fall 2002 Series) Suppose a mass moves smoothly enough along the x-axis. It starts at x = 0 with zero velocity and zer