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1. Solve: log (y-1) = -log(y-9)
2. Find the inverse of the logarithmic function f defined by f(y)= 2log5 (2y-8)+3.
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1. Solve: log (y-1) = -log(y-9)
2. Find the inverse of the logarithmic function f defined by f(y)= 2log5 (2y-8)+3.
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1. Find the inverse of the logarithmic function f defined by f(y) = 2 log5 (2y-8) + 3.
2. If x > y > 1, what is the largest
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Find inverse of f if f(x)= x^2-4x+3, (for x is smaller than and equal to 2).
First prove that f(x) is one to one in the defined
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You will need to use some properties of logarithmic functions to
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