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How to Solve Vector Problems on a TI-83

The TI-83 is a graphing calculator created by the Texas Instruments corporation. The three primary vector equations are multiplication by scalar, dot product, and vector length. The dot product of two vectors is computed by multiplying the two vectors then adding the plane. The length of a vector is computed by adding the values of the vector, then taking the square root of that sum.

Instructions

  1. Multiply by Scalar

    • 1

      Enter the scalar into your TI-83 calculator.

    • 2

      Multiply the scalar by the vector.

    • 3

      Display the result by inputting the equation then pressing "ENTER." For example, if your scalar is -6a and your vector is (4,-3) your equation would look like this:-7*{4, -3}. Press "2nd" then "(" to input a curly brace.

    Dot Product

    • 4

      Enter the "u" vector into your TI-83 calculator.

    • 5

      Multiply the "u" vector by the "v" vector.

    • 6

      Display the result by pressing "Enter." For example, if the "u" vector is [3,2,1] and the "v" vector is [2,-3,2] the syntax of your equation would look like this: sum({3,2,1} * {2,-3,2}).

    Length of a vector

    • 7

      Input the square root symbol by pressing "2nd x(2)."

    • 8

      Press the "sum" button.

    • 9

      Display the result by pressing "Enter." For example, if the vector in question is [3,-6,-4] the syntax of your computation will look like this: SQRT(sum({3,-6-4}SQ)). SQRT is the symbol for square root and the SQ means to square the equation.

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