Investigation: Logarithms (HSC SSCE Mathematics Advanced): Flashcards
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Newton's cooling formula
Newton's cooling formula
in Newton's cooling formula
in Newton's cooling formula
Temperature of the body at time
in Newton's cooling formula
in Newton's cooling formula
Temperature of the surrounding environment
in Newton's cooling formula
in Newton's cooling formula
Initial temperature of the body
in Newton's cooling formula
in Newton's cooling formula
A constant that depends on the specific situation
Notation for natural logarithm (base )
Notation for natural logarithm (base )
Relationship between logarithms and exponentials
Relationship between logarithms and exponentials
Logarithms are the inverse of exponential functions
Pattern of body cooling over time
Pattern of body cooling over time
Exponential, not linear
Cooling rate behaviour over time
Cooling rate behaviour over time
Rapid at first, then slows down
Average living body temperature
Average living body temperature
Approximately 37°C
