Master the essential math concepts and problem-solving skills needed to excel on the SAT.
Functions are like machines: you put something in (the input), the machine does its magic, and you get something out (the output).
A function can be written as \( f(x) \), where \( x \) is the input.
If \( f(x) = 2x + 3 \), and you want to know \( f(4) \):
Functions can be shown as graphs or tables. Seeing patterns helps with predictions and understanding trends.
If \( f(x) = x^2 \), then \( f(5) = 25 \).
A taxi fare: \( f(miles) = 2.50 + 1.75 \times miles \).
Functions connect inputs to outputs, showing how one thing depends on another.