Mathematics Homework Solutions
#197470
Decreasing Cube
Each of three dimensions of a cube with a volume y^3 cubic centimeters is decreased by a whole number of centimeters. If the new volume is
y^3-13y^2+54y-72 cubic centimeters and the new width is y-6 centimeters, then what are the new length and height?
This provides an example of solving for the change in dimensions of a cube.
What is this?
By OTA - Overall OTA Rating
Mutasem Sinnokrot, PhD - 4.9/5
Purchase Cost Now
$2.19 CAD (was ~$3.99)
Included in Download
- Plain text response
Why you can trust BrainMass.com
- Your Information is Secure
- Best Online Academic Help Service
- Students find real academic Success
- Decreasing cube. Each of the three dimensions of a cube with sides of length s centimeters is decreased by a whole number of centimeters. The new volume in cubic centimeters is given by V(s) = s3 - 13s2 + 54s - 72. a) Find V(10). b) If the new width is s - 6 centimeters, then what are the new length and height? c) Find the volume when s = 10 by multiplying the length, width, and height. - Decreasing cube. Each of the three dimensions of a cube with sides of length s centimeters is decreased by a whole number of centimeters. The new volume in cubic centimeters is given by V(s) = s3 ...
- Word problem with algebra - Decreasing cube. Each of the three dimensions of a cube with sides of length s centimeters is decreased by a whole number of centimeters. The new volume in cubic centimeters is given by V(s) =s^ ...
- Decreasing cube. - Decreasing cube. Each of the three dimensions of a cube with sides of length s centimeters is decreased by a whole number of centimeters. The new volume in cubic centimeters is given by….. V(s)=s3 ...
- 112. Decreasing cube: Each of the three dimensions of a cube with sides ... (Please see the attached file) - 112. Decreasing cube: Each of the three dimensions of a cube with sides of length s centimeters is decreased by a Whole number of centimeters. The new volume in cubic Centimeters is given by V(s)= s ...
- Increasing Cube - Each of the three dimensions of a cube with a volume of x^3 cubic centimeters is increased by a whole number of centimeters. If the new volume is x^3 + 10x^2 +31x +30 cubic centimeters and the new he ...
