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

Level 1

The topics in this unit focus on mastering exponential growth and decay functions. Work on practice problems directly here, or download the printable pdf worksheet to practice offline.

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Exponential Function Solving - Decay (Discrete, Mis-matched Time Units) Equation to Rate Worksheet

Exponential Function Solving - Decay (Discrete, Mis-matched Time Unit...

Solve for the rate given this model of a balance of a charitable endowment (weekly disbursements)?

A LaTex expression showing 104 =800 times (1-r) to the power of (28 over 7 )

a $A LaTex expression showing r = -(P over P sub 0 ) to the power of \frac{t over 7 {2} } - 1$

b $A LaTex expression showing r = -(P over P sub 0 ) to the power of 1 over \frac{t {7 } } - 1$

A LaTex expression showing r = -(P over P sub 0 ) to the power of 1 over t times 7 + 1

Solve for the rate given this model of a balance of a charitable endowment (monthly disbursements)?

A LaTex expression showing 619 =700 times (1-r) to the power of (3 times 12)

a $A LaTex expression showing r = -(P over P sub 0 ) to the power of 1 over \frac{t {12 } } + 1$

A LaTex expression showing r = -(P over P sub 0 ) to the power of 1 over t times 12 - 1

A LaTex expression showing r = -(P over P sub 0 ) to the power of t times 12 over 2 - 1

Solve for the rate given this model of a balance of a charitable endowment (yearly disbursements)?

A LaTex expression showing 47 =900 times (1-r) to the power of (72 over 12 )

a $A LaTex expression showing r = -(P over P sub 0 ) to the power of 1 over \frac{t {12 } } - 1$

A LaTex expression showing r = -(P over P sub 0 ) to the power of 1 over t times 12 + 1

Solve for the rate given this model of a decline of a toxin concentration (hourly dialysis)?

A LaTex expression showing 416 =500 times (1-r) to the power of (6 times 24)

A LaTex expression showing r = -(C over C sub 0 ) to the power of t times 24 over 2 - 1

A LaTex expression showing r = -(C over C sub 0 ) to the power of 1 over t times 24 - 1

Solve for the rate given this model of a decline of a toxin concentration (weekly dialysis)?

A LaTex expression showing 22 =300 times (1-r) to the power of (63 over 7 )

A LaTex expression showing r = -(C over C sub 0 ) to the power of 1 over t times 7 + 1

b $A LaTex expression showing r = -(C over C sub 0 ) to the power of 1 over \frac{t {7 } } - 1$

c $A LaTex expression showing r = -(C over C sub 0 ) to the power of \frac{t over 7 {2} } - 1$

Solve for the rate given this model of a balance of a charitable endowment (yearly disbursements)?

A LaTex expression showing 6 =200 times (1-r) to the power of (84 over 12 )

a $A LaTex expression showing r = -(P over P sub 0 ) to the power of \frac{t over 12 {2} } - 1$

b $A LaTex expression showing r = -(P over P sub 0 ) to the power of 1 over \frac{t {12 } } - 1$

A LaTex expression showing r = -(P over P sub 0 ) to the power of 1 over t times 12 + 1

Solve for the rate given this model of a balance of a charitable endowment (monthly disbursements)?

A LaTex expression showing 176 =200 times (1-r) to the power of (3 times 12)

A LaTex expression showing r = -(P over P sub 0 ) to the power of 1 over t times 12 - 1

A LaTex expression showing r = -(P over P sub 0 ) to the power of t times 12 over 2 - 1

c $A LaTex expression showing r = -(P over P sub 0 ) to the power of 1 over \frac{t {12 } } + 1$

Solve for the rate given this model of a balance of a charitable endowment (weekly disbursements)?

A LaTex expression showing 111 =300 times (1-r) to the power of (49 over 7 )

a $A LaTex expression showing r = -(P over P sub 0 ) to the power of 1 over \frac{t {7 } } - 1$

A LaTex expression showing r = -(P over P sub 0 ) to the power of 1 over t times 7 + 1