Exponential Function Solution Equation - Decay (Discrete, Mis-matched Time Units) - Equation to Time (Level 1)

Exponential Function Solution Equation - Decay (Discrete, Mis-matched...

Rearrange this equation to solve for the time given this model of a balance of a charitable endowment (weekly disbursements)?

a $A LaTex expression showing t = 7 times \frac{\ln{186 times 700}}{\ln{(1-0.09)}}$

b $A LaTex expression showing t = 1 over 7 times \ln{\frac{186 over 700 }}{\ln{(1+0.09)}}$

c $A LaTex expression showing t = 7 times \ln{\frac{186 over 700 }}{\ln{(1-0.09)}}$

d $A LaTex expression showing t = 1 over 7 times \ln{\frac{186 over 700 }}{\ln{(1-0.09)}}$

Rearrange this equation to solve for the time given this model of a decline of a toxin concentration (daily dialysis)?

a $A LaTex expression showing t = 24 times \ln{\frac{4 over 900 }}{\ln{(1-0.07)}}$

b $A LaTex expression showing t = 24 times \frac{\ln{4 times 900}}{\ln{(1-0.07)}}$

c $A LaTex expression showing t = 1 over 24 times \ln{\frac{4 over 900 }}{\ln{(1+0.07)}}$

d $A LaTex expression showing t = 1 over 24 times \ln{\frac{4 over 900 }}{\ln{(1-0.07)}}$

Rearrange this equation to solve for the time given this model of a balance of a charitable endowment (daily disbursements)?

a $A LaTex expression showing t = 1 over 365 times \ln{\frac{413 over 800 }}{\ln{(1-0.09)}}$

b $A LaTex expression showing t = 1 over 365 times \frac{\ln{413 times 800}}{\ln{(1-0.09)}}$

c $A LaTex expression showing t = 365 times \ln{\frac{413 over 800 }}{\ln{(1-0.09)}}$

d $A LaTex expression showing t = 365 times \ln{\frac{413 over 800 }}{\ln{(1+0.09)}}$

Rearrange this equation to solve for the time given this model of a balance of a charitable endowment (yearly disbursements)?

a $A LaTex expression showing t = 365 times \ln{\frac{0 over 200 }}{\ln{(1-0.09)}}$

b $A LaTex expression showing t = 1 over 365 times \ln{\frac{0 over 200 }}{\ln{(1-0.09)}}$

c $A LaTex expression showing t = 365 times \frac{\ln{0 times 200}}{\ln{(1-0.09)}}$

d $A LaTex expression showing t = 1 over 365 times \ln{\frac{0 over 200 }}{\ln{(1+0.09)}}$

Rearrange this equation to solve for the time given this model of a decline of a toxin concentration (hourly dialysis)?

a $A LaTex expression showing t = 24 times \ln{\frac{278 over 400 }}{\ln{(1+0.07)}}$

b $A LaTex expression showing t = 24 times \ln{\frac{278 over 400 }}{\ln{(1-0.07)}}$

c $A LaTex expression showing t = 1 over 24 times \ln{\frac{278 over 400 }}{\ln{(1-0.07)}}$

d $A LaTex expression showing t = 1 over 24 times \frac{\ln{278 times 400}}{\ln{(1-0.07)}}$

Rearrange this equation to solve for the time given this model of a balance of a charitable endowment (yearly disbursements)?

a $A LaTex expression showing t = 1 over 12 times \ln{\frac{0 over 600 }}{\ln{(1+0.08)}}$

b $A LaTex expression showing t = 1 over 12 times \ln{\frac{0 over 600 }}{\ln{(1-0.08)}}$

c $A LaTex expression showing t = 12 times \ln{\frac{0 over 600 }}{\ln{(1-0.08)}}$

Rearrange this equation to solve for the time given this model of a decline of a toxin concentration (weekly dialysis)?

a $A LaTex expression showing t = 7 times \ln{\frac{133 over 500 }}{\ln{(1-0.09)}}$

b $A LaTex expression showing t = 7 times \frac{\ln{133 times 500}}{\ln{(1-0.09)}}$

c $A LaTex expression showing t = 1 over 7 times \ln{\frac{133 over 500 }}{\ln{(1-0.09)}}$

Rearrange this equation to solve for the time given this model of a balance of a charitable endowment (yearly disbursements)?

a $A LaTex expression showing t = 365 times \ln{\frac{0 over 900 }}{\ln{(1-0.03)}}$

b $A LaTex expression showing t = 1 over 365 times \ln{\frac{0 over 900 }}{\ln{(1+0.03)}}$

c $A LaTex expression showing t = 1 over 365 times \ln{\frac{0 over 900 }}{\ln{(1-0.03)}}$

Exponential Function Solution Equation - Decay (Discrete, Mis-matched Time Units) - Equation to Time