04 March 2010

Pillsbury Orange Sweet Rolls Gift Pack Giveaway


One of the nice things that I like about Sunday mornings is that it gives us a chance, as a family, to just take it easy and spend some quality time together. On those Sundays when we don't go to church, we take the relaxation-thing up a notch and do something different. Most of the time, I'll make eggs and bacon (nothing smells better first thing in the morning than bacon and coffee), but this past Sunday, I decided to try something different. I mean, this is the time for me to spend with my wife and kids, not be stuck in the kitchen cooking and cleaning. So, while at the store last week, I decided to pick-up a can of Pillsbury Orange Sweet Rolls and give them a try. I'm the first person to tell you that I'm not a pastry chef, so when it comes to making rolls or any type of pastry, I'm more than happy to save the time and trouble and leave the work to the experts.

I must say that I'm very glad that I did, because the one thing I really don't like to do first thing in the morning is make a mess. If I were to do this the old fashioned way, I would be dragging out the yeast, flour, powdered sugar, and butter to name just a few of the items needed, which kind of defeats the entire purpose of trying to spend time with my family. I found it much faster and easier to just open a can, separate the rolls and place the rolls in a round cake pan (which happens to be just the right size for the five rolls). I then popped them in the oven and in just twelve minutes it was time to dig-in. As they were baking, their sweet aroma permeated our house and actually managed to get our daughters out of bed, which is no small feat on the weekends. Once out of the oven, I just added the icing and enjoyed.

These rolls were quick and easy to make and I have to say that they tasted fantastic. Warm from the oven, I took the first bite and it was so tender, it actually began to melt in my mouth. While my wife and daughters enjoyed their rolls with a glass of cold milk, I had mine with a fresh cup of hot coffee. Now, from my experience there are two ways to eat these rolls: you can either dive right in and take a bite or you can unroll them and nibble away. I happen to be an unroller. I like to unroll it little by little until just the center is left and then I pop it into my mouth and the deed is done.

I like to think that spending moments like this with my family is like storing memories for later. My daughters are growing all too quickly and in a few years, they'll be away at college and living their own lives. We really enjoy our times together and I like to think that maybe they'll look back fondly on these moments.

As you could tell from the title of this post, Pillsbury is giving away free gift packs and I would like to pass one along to a lucky reader. If you would like to participate in this giveaway, just submit your favorite Sunday Morning Moment along with any pictures you wish to include. I will then post your entries here, along with a link to your site. Once the winner is chosen, I'll send your mailing information to Blogspark and Pillsbury, who will send you the gift pack.

To tempt you further, here is another photo of some cinnamon rolls we also made...



Legal stuff...As you may have guessed, Pillsbury provided me with a free sample of the rolls, information, and the gift pack through MyBlogSpark

01 March 2010

Geometry Formulas

These formulas have been taken directly from a ninth grade geometry class...

Geometry Formulas...

Key:

B = Surface area of the base
A = Area
C = Circumference
P = Perimeter
L = Lateral Faces
S = Surface area
V = Volume
d = diameter
l = Length
l = Slant Height
h = Height
w = Width
r = Radius
π ≈ 3.14
a = Apothem


Changing Attributes:
When one attribute is multiplied by 2, the volume is also multiplied by 2.

When two attributes are multiplied by 2, the volume is multiplied by 2².

When all three attributes are multiplied by 2, the volume is multiplied by 2³ and the surface area is multiplied by 2².

Cavalieri's Principle: tells us that if two solids have equal heights and the cross sections formed by every plane parallel to the bases of both solids have equal areas, then the two solids have equal volume.

Pythagorean Theorem = a2 + b2 = c2
Perimeter of a Trapezoid = a + b1 + b2 + c

Area of a Trapezoid = ½h( b1 + b2 ) Where b1 and b2 are the lengths of the bases

Circumference of a Circle: C= πd or C= π2r

Area of a Circle: A= πr²

Note: These formulas may look confusing, but remember this little trick: Find ALL the measurements you will need FIRST. Then, use those numbers to plug into the formula and solve. For example, let's say you need to find the surface area of a pyramid (½lP + B). By looking at the formula, you may confused and not know where to start, but take another look at the formula and see what you NEED to solve it: you need a slant height (if this measurement is not given, you may need to use the Pythagorean Theorem to find it), the perimeter, and the surface area of the base. Once you find each of those numbers, then just plug them into the formula.If you do this EVERY time, you will find these formulas much easier to handle.




Prisms
 

Surface area of a Right Prism: S= 2lw + 2lh + 2wh
*Note: Remember, prisms are named for their bases



Modified Formula for Finding the Surface Area of a Right Prism


Surface Area of a Right Prism: S= hP + 2B  where B=lw

Volume of a Right Prism: V= Bh

Surface Area of a BASE (B) of a Triangular Prism: B= ½bh,
then plug the B into the S=  hp + 2B formula

Volume of a Triangular Prism: Use the formula above to find the B, then plug into the V= Bh formula

Surface Area of the Hexagonal BASE (B): B=½aP




Cubes


Surface area of a Cube: 6x²

Volume of a Cube: V= x³



Pyramids

Surface area of a regular pyramid:  ½lP + B





Surface area of the BASE (B) of Square Pyramid: base measure²

Surface area of the BASE (B) of Triangular Pyramid: B = ½bh

Surface area of the BASE (B) of a Hexagonal Pyramid: B=½aP
Once you find the B, plug it into the regular ½lP + B formula

Finding slant height when height is given: use Pythagorean theorem...
A² + B² = C²

Finding Height when slant height is given: use Pythagorean theorem...
A² + B² = C²

The volume of a pyramid: V= 1/3Bh.




Cylinders


Surface Area of a Cylinder: S = L + 2B

L= 2πrh or L= πdh

B= πr²

so, the S= L + 2B  becomes...

S= 2πrh + 2πr²





Volume of a Cylinder


V= Bh
By replacing the B with πr², you get

V= πr²h




Cones


Surface Area of a Cone S= L + B

L= πrl

B= πr²

So, the S= L + B becomes...

S= πrl+ πr²


Volume of a Cone V= 1/3Bh

B=πr²

So, the V= 1/3Bh becomes...

V= 1/3πr²h









images courtesy of...
onlinemathlearning.com
hotmath.com
mathwarehouse.com
math.about.com

25 February 2010

Friday Fotos: 2/26


So that's what happened...
cartoon of dinosaurs missing the ark
courtesy of... lolpix.com




Must be a bank...
photo of a bad service sign
courtesy of... failblog.org




This is SO true...
photo of a scary cat
courtesy of... icanhascheezburger.com
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