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The parent function of the following graph is f(x)= (1/2)^x What is the equation of the following graph? graph through the points (negative 1, 4), (0, 2), (1, 1) and has a horizontal asymptote at y = 0
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hint: An exponential function has the form f(x)=a(b^x) We have been given that b=(1/2). The value of a can be found when x=0, since \(b^0=1~\forall b\ne 0\) You can read from the graph what f(0) is, and hence deduce a.
huh?
y=0(1/2x)
f(x)= (1/2)^x means \(f(x)= (1/2)^x\) = parent function. The graph is derived from the parent function, and is equal to \(g(x)= a(1/2)^x\) where a is to be determined. The ^ sign means "raised to the power of" so (1/2)^x means "half raised to the power of x".
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