Using the sine and cosine rules together (AQA GCSE Further Maths): Flashcards
📚Flashcards
Practise the cards
14 cards from this deck
ShowHide
Practise the cards
14 cards from this deck
Rule to use when you have all three side lengths
Rule to use when you have all three side lengths
Cosine rule
Rule to use with two sides and included angle
Rule to use with two sides and included angle
Cosine rule
Rule to use with two angles and one side
Rule to use with two angles and one side
Sine rule
Rule to start with: two sides, non-included angle
Rule to start with: two sides, non-included angle
Sine rule
Independent measurements needed to solve any triangle
Independent measurements needed to solve any triangle
Three
Cosine rule formula to find side
Cosine rule formula to find side
Cosine rule formula to find angle
Cosine rule formula to find angle
Sine rule formula
Sine rule formula
Area formula for triangle with sides , , angle
Area formula for triangle with sides , , angle
Direction bearings are measured from
Direction bearings are measured from
Clockwise from North
Why three angles alone can't solve a triangle
Why three angles alone can't solve a triangle
Not independent; third angle determined by first two
Potential issue with sine rule (two sides, non-included)
Potential issue with sine rule (two sides, non-included)
Ambiguous case - two possible solutions
First step before solving any triangle problem
First step before solving any triangle problem
Draw a diagram
Why keep intermediate values in calculator
Why keep intermediate values in calculator
Rounding too early causes significant errors
