HW 31 Sec 6.7 Exponential and Logarithmic Models: Problem 11 (1 point) The half-life of lodine-123 is about $13 hr$ . You begin with $50 mg$ of lodine-123. a. Find a formula for $A$ , the amount of lodine-123 (in mg) remaining after $t$ hours, Your answer should be in the form $A (t) = \dots$ b. How long until you only have $11 mg$ ? Use hr for hours.

Question

HW 31 Sec 6.7 Exponential and Logarithmic Models: Problem 11 (1 point) The half-life of lodine-123 is about

13 hr

. You begin with

50 mg

of lodine-123. a. Find a formula for

A

, the amount of lodine-123 (in mg) remaining after

t

hours, Your answer should be in the form

A (t) = \dots

b. How long until you only have

11 mg

? Use hr for hours.

Accepted Answer

Expert Answer to -  HW 31 Sec 6.7 Exponential and Logarithmic Models: Problem 11 (1 point) The half-life of lodine-123

Answer

Solution for -  HW 31 Sec 6.7 Exponential and Logarithmic Models: Problem 11 (1 point) The half-life of lodine-123

Answer

This an additional answer to -  HW 31 Sec 6.7 Exponential and Logarithmic Models: Problem 11 (1 point) The half-life of lodine-123

(Solved): HW 31 Sec 6.7 Exponential and Logarithmic Models: Problem 11 (1 point) The half-life of lodine-123 ...