Showing posts with label Rate Problems. Show all posts
Showing posts with label Rate Problems. Show all posts
Sunday, June 7, 2015
Wednesday, October 23, 2013
Find the rate of change between the two points: (8, 1) and (4, 2) where x is in months and y is in inches.
Rate of change is computed using slope:
m=(y2-y1)/(x2-x1)
so
m=(2-1)/(4-8)=-1/4
that means the rate is falling at 0.25 inches every month
m=(y2-y1)/(x2-x1)
so
m=(2-1)/(4-8)=-1/4
that means the rate is falling at 0.25 inches every month
Wednesday, August 14, 2013
A snail can move 8 inches in 11 minutes. At this rate, how many feet can it move in 33 hours?
8 in = 8/12 ft
11 mun = 11/60 hr
r=(8/12)/(11/60)=(8/12)(60/11)=40/11 ft/hr
d=r*t=(40/11)*33=120 ft
11 mun = 11/60 hr
r=(8/12)/(11/60)=(8/12)(60/11)=40/11 ft/hr
d=r*t=(40/11)*33=120 ft
Thursday, May 9, 2013
John can paint a fence in 15 hours. his brother can paint it in 18 hours. If john paints for 8 hours alone and turns the rest over to his brother, how long will it take his brother to finish painting the fence?
after 8 hours john has done 8/15 of the job. We can set up a proportion to determine how long his brother will take:


that is 8 hours and 24 minutes
that is 8 hours and 24 minutes
Subscribe to:
Comments (Atom)
