For finding the strength of the capsules after one year, we will use half-life formula. The formula is:
A = A₀ 
where, A= Final amount
A₀ = Initial amount
t= time elapsed
h= half-life
Here, in this problem A₀ = 10000 milligram, t= 1 year or 365 days
and h= 28 days
So, A = 10000 
⇒ A = 10000 
⇒ A = 1.187
So, the strength of the capsules after one year will be 1.187 milligrams.
Step-by-step explanation:
To get the x-intercept, set y = 0. Then solve for x:
Therefore, the x-intercept is
3. A term is a bunch of multiplication and division and stuff, and they are separated by addition/subtraction
Answer:
2,111.15 cm³
Step-by-step explanation:
The solid is made up of 2 cones.
Volume of the solid = volume of cone of the two cones
✔️Volume of cone 1 = ⅓πr²h
r = ½ of 24 = 12 cm
h = √(13² - 12²) = 5 cm
Volume of cone 1 = ⅓×π×12²×5 = 753.98 cm³
✔️Volume of cone 2 = ⅓πr²h
r = ½ of 24 = 12 cm
h = √(15² - 12²) = 9 cm
Volume of cone 1 = ⅓×π×12²×9 = 1,357.17 cm³
✔️Volume of the solid = 753.98 + 1,357.17 = 2,111.15 cm³
