SOLUTION: Each of the three dimensions of a cube with sides of length s centimeters is decreased by a wholw number of centimeters. The new volume in cubic centimeters is given by
V(s)=s^3
Algebra ->
Customizable Word Problem Solvers
-> Geometry
-> SOLUTION: Each of the three dimensions of a cube with sides of length s centimeters is decreased by a wholw number of centimeters. The new volume in cubic centimeters is given by
V(s)=s^3
Log On
Question 167459: Each of the three dimensions of a cube with sides of length s centimeters is decreased by a wholw number of centimeters. The new volume in cubic centimeters is given by
V(s)=s^3 -13s^2+54s-72
A) Find V(10)
B.) If thenew width is s-6 centimeters, then what are the new length and height?
C.) Find the volume when s = 10 by multiplying the lenght,width and height
Answer for C- please inform if incorrect
V(10) =10^3-13(10)^2+54(10)-72
10v=1000-13(10)^2+54(10)-72
1000-1300
-300+540-72
V=168 Answer by oscargut(2103) (Show Source):
You can put this solution on YOUR website! A) V(10)=10^3-13(10)^2+54(10)-72=168
B) you have to factor V(S)
C) is not right your answer, here the idea is to use B)
