Wednesday, January 26, 2011

Page 180-181 Questions Number 2,4,6, and 8



QUESTIONS:

2. A right rectangular prism has six faces. Why might you have to find the area of only three of the faces to be able to find the surface area? Use pictures and words to explain your thinking.

4. Find the surface area of this CD case.


6. Cheese is sometimes packaged in a triangular box. How much cardboard would you need to cover this piece of cheese if you do not include overlapping? Calculate your answer to the nearest tenth of a square centimeter.


8. Paco builds a glass greenhouse.


a) How many glass faces does the greenhouse have?

b) How much glass does Paco need to buy?



ANSWERS
:


2.) I only need to find 3 faces instead of 6 to be able to find the surface area because rectangular prisms share sides. 2 tops, 2 sides, and 2 fronts.



4.) First, you have to find the length and width of each views. For the top view, it's 1cm x 12.3cm, there's 2 top views so it would be 1cm x 12.3 on the other side too. Front view is 14 cm x 12.3 cm, same as the other side. Side view is 14 cm x 1 cm, same as the other side.



6.) A triangular prism has 2 triangles and 3 rectangles.First, we have to find the length and width of the triangles,or rectangles (which ever way you want to start it).We have to use the formula.For rectangle, the formula is b x h =n.The formula for the triangle is b x h divided by 2=n.


8.) Do the steps shown in number 6.
a.) There are 4 glass faces that a greenhouse have.
b.) Paco needs 6.36 m
2.





What is the rectangular prism's formula?





How many faces does a triangular prism have?
or View Results


Here are some videos you may want to check out:




HERE ARE SOME LINKS YOU MAY WANT TO CHECK OUT:

http://www.math.com/tables/geometry/surfareas.htm
http://easycalculation.com/area/learn-rectangular-prism.php
http://www.aaamath.com/geo.html

GAMING SITES:

http://www.shodor.org/interactivate/activities/
http://www.gamequarium.com/math.htm

PLEASE FEEL FREE TO GIVE ANY SUGGESTIONS OR ADVICES.


QUESTION:

(page 266 #8)

150 cm^3 divided by 48cm^2 = 3.125 cm^2
or = 3 cm^2

Simple Sentence: The height of the cylinder to the nearest centimetre is 3 cm^2.



QUESTION:
(page 273 #3)

V = (b x h / 2) x h
V = (1.4 x 1.7 / 2) x 1.18
V = 1.19 x 1.18
V = 1.4042 m^3

1.7 x 4 = 6.8 m <---- Height
1.4 x 4 = 5.6 m <---- Length


a) Yes, he has enough small prisms.

b) 1.4042 m^3 x 16 = 22.4672 m^3 or 22.47 m^3
The volume of the new prism to the nearest hundredths of a metre is 22.47 m^3.

LINKS:
http://www.math.com/tables/geometry/volumes.htm
http://www.online-calculators.co.uk/volumetric/cylindervolume.php
http://www.math10.com/en/geometry/volume.html

QUESTIONS YOU MAY WANT TO SOLVE IN YOUR FREE TIME:
Cube Problems (with the answer at the bottom)
Rectangular Prism Problems (with the answer at the bottom)


What is the formula to find the volume of a Rectangular Prism?

length=3m, width=4m, height=5. What is the volume of this Rectangular Prism?

12 comments:

  1. Guys sorry if the font isn't big enough. I keep changing it but it keeps on changing back again.

    ReplyDelete
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    ReplyDelete
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    ReplyDelete
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    ReplyDelete
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    ReplyDelete
  6. Good Job Bennette! I liked how you added everything! No more to say! You did an excellent job!

    ReplyDelete
  7. Great Job Bennette! You did a great job, by adding a picture of your own work, you added 2 flisti's. great Job on posting some links and game sites to help us understand more.

    ReplyDelete
  8. Great job, Bennette! I liked how you added in pictures of your own work and you added 2 flisti's. No mistakes, as always. Keep it up!

    ReplyDelete
  9. Excellent job Bennette! I liked how you added pictures of your work. Also, I liked how you added flisti questions, videos, links, and games. You're post is very well organized and easy to read. Keep it up (:

    ReplyDelete
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    ReplyDelete
  11. Excellent job Bennette!
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    ReplyDelete
  12. Good job Bennette! I like how you have everything in your scribe, including video, link, pictures, and color! Keep it up!

    ReplyDelete

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