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For the function f(x)=4/x+3 average rate of change of f from 1 to x. How to even start with this?
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Average rate of change of function from a to b is: { f(b) - f(a) } / (b - a) Average rate of change of function from 1 to x is: { f(x) - f(1) } / (x - 1) Find f(1) and substitute into the above formula and simplify.
So f(1)= 4/ (1) +3 4/4=1?
Yes. Also substitute f(x) = 4 / (x+3) in the formula and simplify.
Example? 4/ (x+3) x+3?
Average rate of change of function from 1 to x is: { f(x) - f(1) } / (x - 1) f(x) = 4 / (x+3) f(1) = 4 / (1+3) = 4/4 = 1 { f(x) - f(1) } / (x - 1) = { 4 / (x+3) - 1 } / (x - 1) = { 4 - x - 3 } / { (x+3)(x-1) } = (1-x) / { (x+3)(x-1) } = - (x-1) / { (x+3)(x-1) } = -1 / (x+3)
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