Wednesday, March 7, 2012
Tuesday, November 15, 2011
Zucchini Bread Recipe Problems
Intro
Hi, I’m Aram, and we are learning about solving real-life cooking problems. I made these problems so you can try out the problems that we are doing.
Amounts
Sugar: 2/3 cup
Crushed pineapple: 8 ½ cups
Problems
Problem 1:
Bob needs to make 10 loaves of zucchini bread. How much sugar does Bob need (not powdered sugar)?
Problem 2:
Rick forgot to buy crushed pineapple. The cans of crushed pineapple are 17 oz. cans. If Rick is making 2 loaves (1 batch), how much crushed pineapple is left over?
Peanut Butter Pretzel Cookie Math
Hello. My name is Adam and I’m studying word problems. Today I’m going to show you how math can help you in real life. This is also why I made these problems. Now here are some examples.
PROBLEM # 1 Q. Fred wants to bake Peanut Butter-Pretzel Cookies for his party. He wants to have to start baking as late as possible. One batch makes 48 cookies and takes 30 minutes to cook. If the party is at 2:30 and 240 people are coming to his party and each person will want one cookie, what time does he have to start cooking?
PROBLEM # 2 Q. Grace loves Peanut Butter-Pretzel Cookies. If she sees her sister add 14 cups of crushed mini pretzels, and there are 2 cups of crushed mini pretzels in one batch, how many batches is she making?
Comment with your answer. We'll be back with the answers later.
PROBLEM # 2 Q. Grace loves Peanut Butter-Pretzel Cookies. If she sees her sister add 14 cups of crushed mini pretzels, and there are 2 cups of crushed mini pretzels in one batch, how many batches is she making?
Comment with your answer. We'll be back with the answers later.
We're back!
It's a new school year and we're back with a new group of awesome fourth grade blog contributors. First up, some cooking problems. Next up salaries and taxes and other "grown up" sorts of things. Let us know what you think!
The Beating Stick Math Team
The Beating Stick Math Team
Monday, May 23, 2011
How long do you live?
How Long You Really Live
Hi, my name is Angelina, and I’m going to teach you how many hours you live, how many minutes you live, how many days you live, etc.
Everybody lives for about 75 years in a lifetime. To find out how many days you live, you would do 75 (years you live) x 365 (days per year), and it equals 27,375. Therefore, you live for about 27,375 days. To find out how many hours you live, you would have to multiply 27,375 (days you live) by 24 (hours per day), to equal about 657,000 hours in your lifetime. Next, do 657,000 (hours you live) by 60 (minutes per day) to find out how many minutes you live, and 657,000 x 60 = 39,420,000 minutes in an average lifetime. Finally, multiply 39,420,000 (minutes in a lifetime) by 60 (seconds per day) to equal 2,365,200,000 seconds you live in your lifetime.
Here is the chart to show you how many years, days, hours, minutes, and seconds you live:
Years | Days | Hours | Minutes | Seconds |
75 | 27,375 | 657,000 | 39,420,000 | 2,365,200,000 |
Friday, May 20, 2011
The Next 50 Fibonacci Numbers
It's Angelina again and here's the next 50 Fibonacci numbers.
Can you tell we like Fibonacci numbers? We've learned some really neat stuff about it and we'll be sharing even more soon. Stay tuned!
Next 50 Fibonacci Numbers
51 20365011074
52 32951280099
53 53316291173
54 86267571272
55 139583862445
56 225851433717
57 365435296162
58 591286729879
59 956722026041
60 1548008755920
61 2504730781961
62 4052739537881
63 6557470319842
64 10610209857723
65 17167680177565
66 27777890035288
67 44945570212853
68 72723460248141
69 117669030460994
70 190392490709135
71 308061521170129
72 498454011879264
73 806515533049393
74 1304969544928657
75 2111485077978050
76 3416454622906707
77 5527939700884757
78 8944394323791464
79 14472334024676221
80 23416728348467685
81 37889062373143906
82 61305790721611591
83 99194853094755497
84 160500643816367088
85 259695496911122585
86 420196140727489673
87 679891637638612258
88 1100087778366101931
89 1779979416004714189
90 2880067194370816120
91 4660046610375530309
92 7540113804746346429
93 12200160415121876738
94 19740274219868223167
95 31940434634990099905
96 51680708854858323072
97 3621143489848422977
98 135301852344706746049
99 218922995834555169026
100 354224848179261915075
Can you tell we like Fibonacci numbers? We've learned some really neat stuff about it and we'll be sharing even more soon. Stay tuned!
Wednesday, May 11, 2011
First 50 Fibonacci Numbers
I'm Angelina and Will's post about Fibonacci Numbers inspired me to find out the first 50 in the series. I did the math for all of them and it took FOREVER! Okay, not really forever, but it took a looooong time. Here they are:
Maybe you can come up with the next 50...or maybe not! :)
Start 0
1st 1
2nd 1
3rd 2
4th 3
5th 5
6th 8
7th 13
8th 21
9th 34
10th 55
11th 89
12th 144
13th 233
14th 377
15th 610
16th 987
17th 1597
18th 2584
19th 4181
20th 6765
21st 10946
22nd 17711
23rd 28657
24th 46368
25th 75025
26th 121393
27th 196418
28th 317811
29th 514229
30th 832040
31st 1346269
32nd 2178309
33rd 3524578
34th 5702887
35th 9227465
36th 14930352
37th 24157817
38th 39088169
39th 63245986
40th 102334155
41st 165580141
42nd 267914296
43rd 433494437
44th 701408733
45th 1134903170
46th 1836311903
47th 2971215073
48th 4807526976
49th 7778742049
50th 12586269025
Maybe you can come up with the next 50...or maybe not! :)
How Many Seconds?
Hi I'm Will. I was interested in how many seconds were in different periods of time. So I figured it out.
1 minute = 60 seconds
1 hour = 3,600 seconds
1 day = 8,640 seconds
1 week = 604,800 seconds
1 year = 31,556,926 seconds
5 years = 157,784,630 seconds
10 years = 315,569,260 seconds
50 years = 1,577,846,300 seconds
100 years = 3,155,692,600 seconds
1,000 years = 31,556,926,600 seconds
10,000 years = 315,569,260,000 seconds
100,000 years = 3,155,692,600,000 seconds
WOAH!
What do you notice? Do you see any patterns? How did I figure this out?
1 minute = 60 seconds
1 hour = 3,600 seconds
1 day = 8,640 seconds
1 week = 604,800 seconds
1 year = 31,556,926 seconds
5 years = 157,784,630 seconds
10 years = 315,569,260 seconds
50 years = 1,577,846,300 seconds
100 years = 3,155,692,600 seconds
1,000 years = 31,556,926,600 seconds
10,000 years = 315,569,260,000 seconds
100,000 years = 3,155,692,600,000 seconds
WOAH!
What do you notice? Do you see any patterns? How did I figure this out?
Read This! Monster Money Book
I'm Miranda and I read Monster Money Book by Loreen Leedy.
This book is mostly about money. It talks about how to save money and teaches you different money vocabulary like deposit and savings. It also teaches how to add money and coins. This is a good book if you want to learn how to be money smart.
This book is mostly about money. It talks about how to save money and teaches you different money vocabulary like deposit and savings. It also teaches how to add money and coins. This is a good book if you want to learn how to be money smart.
Roman Numeral Fun
Here are some common Roman Numerals:
I = 1
II = 2
III =3
IV = 4
V = 5
X = 10
XII = 12
L = 50
C = 100
D = 500
M = 1,000
You can even do basic math with Roman Numerals:
I x L = L (50)
X + X = XX (20)
L + C = LC (150)
I + V + X = XVI (16)
These are Roman Numerals. Usually Americans would use Arabic Numerals (1, 2, 3...) but there's an older number system, it's Roman Numerals! They were made in Greece. Even though we normally use Arabic Numerals, we sometimes see Roman Numerals. For example: we write World War I and World War II instead of World War 1 and World War 2. Using Roman Numerals can be fun, give it a try!
--Morgan and McKenna
I = 1
II = 2
III =3
IV = 4
V = 5
X = 10
XII = 12
L = 50
C = 100
D = 500
M = 1,000
You can even do basic math with Roman Numerals:
I x L = L (50)
X + X = XX (20)
L + C = LC (150)
I + V + X = XVI (16)
These are Roman Numerals. Usually Americans would use Arabic Numerals (1, 2, 3...) but there's an older number system, it's Roman Numerals! They were made in Greece. Even though we normally use Arabic Numerals, we sometimes see Roman Numerals. For example: we write World War I and World War II instead of World War 1 and World War 2. Using Roman Numerals can be fun, give it a try!
--Morgan and McKenna
Wednesday, April 27, 2011
Interactive Probability Game
My name is Will and I am teaching how to figure out the probability of you picking different cards out of a bag. I am teaching this with a PowerPoint (which my teacher turned into an easily downloadable PDF file). I chose to teach it this way because it's interactive and a teacher could go as fast or as slow as she/he could manage with his/her class. I liked making this PowerPoint because I wasn't working on math worksheets (haha).

*Beating Stick Math Team Note: This game could be used whole class to reinforce basic probability concepts. It could also be used in small group centers. Another option would be to print the slides. Please feel free to use this game anyway you see fit. If you find a new and creative way to use it, please leave us a comment telling us how you used it.

*Beating Stick Math Team Note: This game could be used whole class to reinforce basic probability concepts. It could also be used in small group centers. Another option would be to print the slides. Please feel free to use this game anyway you see fit. If you find a new and creative way to use it, please leave us a comment telling us how you used it.
Tuesday, April 26, 2011
What is a Fibonacci Number?
A Fibonacci Number is a part of a set of numbers adding up the number before them starting with 1 + 1. The sum is the next number in the series.
Here is an example:
1 + 1 = 2
2 + 1 = 3
3 + 2 = 5
5 + 3 = 8
8 + 5 =13
13 + 8 = 21
and so on...
Can you figure out the next ten Fibonacci numbers in the series? Post your answers below.
Thanks,
Will
Here is an example:
1 + 1 = 2
2 + 1 = 3
3 + 2 = 5
5 + 3 = 8
8 + 5 =13
13 + 8 = 21
and so on...
Can you figure out the next ten Fibonacci numbers in the series? Post your answers below.
Thanks,
Will
Monday, April 25, 2011
Video Preview: Percentages
We are learning about percents. To show our learning we are making a video about tips and tax at a restaurant. We are giving you a little sneak peek of our video. So, four people go to a restaurant and buy orange juice, two sodas, a fruit bowl, mini hotdogs, steak mashed potatoes and peas, pizza and fries, a sandwich and fries, burger and fries, 3 doughnuts, pie slice, and ice-cream. If the subtotal is $36.00 and pay 7% tax and we leave a 15% gratuity (a fancy word for tip), what is the total cost of our dinner?
Post your guesses in the comments below, and stay tuned for our video.
Thanks,
Caroline, Cal, Morgan, Albert, Justin, Michael
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