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L(T)= (1/2)^t Explain why this is a decreasing function. Can anyone explain this?
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Meant to be L(t)
because 2^t will keep on increasing. you tell me which noumber is greater 1/64 or 1/2
If you're familiar with derivatives, that's the best way to show it.\[\large L'(t)=\ln\left(\frac{1}{2}\right)\cdot\left(\frac{1}{2}\right)^t\]Since \(\ln(1/2)<0\) this derivative is negative. This implies that the function is always decreasing.
Thank you :)
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