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DERIVATIVES
RATE OF CHANGE OF A FUNCTION WITH RESPECT TO A VARIABLE
DERIVATIVES
FUNDAMENTAL TO THE SOLUTION OF PROBLEMS IN CALCUS AND DIFFERENTIAL
DERIVATIVES
DEFINED AS THE LIMIT OF THE DIFFERENCE QUOTIENTS
DERIVATIVES
MEASURE HOW FAST SOMETHING IS CHANGING AT A CERTAIN POINT
DERIVATIVES
IS THE SLOPE OF A CURVE AT A POINT
DERIVATIVES
SHOWS HOW ONE VARIABLE CHANGES WHEN ANOTHER CHANGES
DERIVATIVES
MEASURES INSTANTANEOUS RATE OF CHANGE
DERIVATIVES
TELLS HOW STEEP A GRAPH IS AT A CERTAIN POINT
DERIVATIVES
REPRESENTS CHANGE OVER A VERY SMALL INTERVAL
FORMULA FOR DERIVATIVES
