First Principles for Derivatives (HSC SSCE Mathematics Advanced): Flashcards
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10 cards from this deck
Derivative measures
Derivative measures
Instantaneous rate of change of function
Geometric meaning of derivative
Geometric meaning of derivative
Gradient of tangent line to curve at a point
First principles formula for
First principles formula for
Limit in differentiation
Limit in differentiation
Value gradient approaches as interval approaches zero
As , secant line becomes
As , secant line becomes
Tangent line
Gradient of secant line formula
Gradient of secant line formula
Before cancelling , you must
Before cancelling , you must
Factorise from the numerator
When to substitute in first principles
When to substitute in first principles
After cancelling , not before
To find gradient at specific point from
To find gradient at specific point from
Substitute the -value into
