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The problem presents data for three individuals (Sam, Yolanda, and Scott), detailing their average flying speeds over three days (Monday, Tuesday, and Wednesday) in \( \text{km/h} \). The task suggests these data can be represented as a matrix, labeled \( A \), for their speeds.

The matrix \( A \) is defined as follows:

\[
A = \begin{bmatrix} 
430 & 460 & 450

Sam, Yolanda, and Scott each own a plane and take their own flights. They each spend 1.6 hours flying on Monday, 1.1 hours flying on Tuesday, and 1.5 hours flying on Wednesday. Their average speeds (in km/h) for each day are given in a table.

Solve a matrix multiplication problem involving Sam, Yolanda, and Scott's average flying speeds and times spent each day. This problem uses matrix operations to calculate distances, covering concepts such as speed, time, and matrix multiplication. Suitable for students in Grades 10-12.

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