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Bearings Learning Pages

Page: How Do I Draw/Sketch/Interpret a Diagram using Bearings?

Your Turn!!
In the triangle ABC above, angle ABC = 360 – 90 – 135 = 135° (Angles at a point sum to 360°).

Calculate the other angles in the triangle ABC. Make sure you use forward slash with no spaces (x/y) for all fractions.
Angle BAC = π + − ÷ × < > ≤ ≥ π °
Angle ACB = π + − ÷ × < > ≤ ≥ π °
State the bearings of:
i) A from B π + − ÷ × < > ≤ ≥ π °
ii) B from C π + − ÷ × < > ≤ ≥ π °
iii) A from C π + − ÷ × < > ≤ ≥ π °

Get it right on the first attempt to mark it as done.

Ok, Done It!

RAPID TEST
A ship travels to B from A on a bearing of 270° for a distance of 5 km, and then from B to C for a distance of 5 km on a bearing of 060°. Calculate the bearing of:
i) C from A π + − ÷ × < > ≤ ≥ π °
ii) A from C π + − ÷ × < > ≤ ≥ π °

Get it right on the first attempt to mark it as done.

Ok, Done It!

Or click 'Enter' key!

Bearings Learning Pages

Page: How Do I Draw/Sketch/Interpret a Diagram using Bearings?

Using Bearings