Respuesta :
The volume of the cone with radius r=14 cm and height h=15 cm is,
[tex]V= \frac{1}{3} \pi r^2h = \frac{1}{3} \pi *14^2*15 = 3077.2~cm^3[/tex]
Each day 40 cm^3 is subtracted from the volume. So the volume of honey left after [d] number of days would be the starting volume minus 40 times number of days passed.
[tex]V left=V start-40*d[/tex]
[tex]V left = 3077.2 - 40d[/tex]
It asks when the volume will be empty, The volume left is zero after how many days?
[tex]0 = 3077.2 - 40d[/tex]
d=76.93 days, or 80 days rounding to whole numbers.
[tex]V= \frac{1}{3} \pi r^2h = \frac{1}{3} \pi *14^2*15 = 3077.2~cm^3[/tex]
Each day 40 cm^3 is subtracted from the volume. So the volume of honey left after [d] number of days would be the starting volume minus 40 times number of days passed.
[tex]V left=V start-40*d[/tex]
[tex]V left = 3077.2 - 40d[/tex]
It asks when the volume will be empty, The volume left is zero after how many days?
[tex]0 = 3077.2 - 40d[/tex]
d=76.93 days, or 80 days rounding to whole numbers.
Answer:
Step-by-step explanation:
the answer would actually be 76.93 when rounded it comes to 77 so that would be the answer