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y = a(1 - r)^t a = initial amount r = decay rate (1 - r) = decay factor t = time, or time since starting time
The general equation for exponential decay is: \[A = A_0(r+1)^t\] A sub = starting amount @ t = 0 t = time r = rate of change. You already have the starting amount, which as I stated previously is A sub-zero. So just plug in the number given. then plug in for t and solve for r! This will help you with solving for part b.
For part b, you are just substituting the value you got for r and plug in 9.5 for part b.
Well, im telling you how to solve for r! so you can get how they got 0.75!
Look at the graph and find the coordinates of any point (other than where t = 0) on the graph. (If the axes are not labeled t and A, then the "t" in the equation corresponds to "x" and the "A" corresponds to the "y".) Replace the t and A in your equation with the coordinates you found previsly and solve this equation for r.
why would u divide? and does dividing 4/7 give you 0.75?!
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