How might multiplying 8 help you figure out the 100th term of this pattern?: by Joan Eubanks - Sir William Gage MS (1519) https://padlet.com/p0071703/fr6hd8rw5yf6 9, 17, 25, 33, 41... en-us 2017-03-07 17:57:26 UTC 2017-03-07 18:40:37 UTC hello@padlet.com Multiplying 8 https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158441178
By: Shabbir, Hamza and Vagishan
Multiplying is a faster way of finding a term.For this pattern you add 8 each time to the pattern you could get a pattern with 8 rather than one so you could multiply it by 100 than to get the 100th term of the pattern starting at 9 you get the 100th term of the pattern starting with 8 and add 1. If you use adding you will take much longer.




]]> 2017-03-07 18:04:59 UTC https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158441178 How might multiplying 8 help you figure out the 100th term of this pattern?: p0071703 https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158441291 9, 17, 25, 33, 41...]]> 2017-03-07 18:05:18 UTC https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158441291 How would multiplying help you figure out the 100th term ? By: Lily, Sarah and Modhurima https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158441334 Multiplying is a faster way of doing addition. So instead of adding 8 a bunch of times to find the hundredth term, take the number you are multiplying and multiply it by the term you want to find out (Ex. You want to find out the 14th term of a pattern that starts at 8 and also increases by 8. 
                             ^>the term                          
SOOOOOO: 8 x14= 112  > the term answer 
                    ^> Increasing number 
(Or you could use exponents sometimes.)]]> 2017-03-07 18:05:23 UTC https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158441334 https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158442322 It is increasing by 8]]> 2017-03-07 18:07:58 UTC https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158442322 Paul,Elizabeth,Noma,Javed,Gureet https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158443099 Multiplying by 8 can also help you divide by 8 for example:8 divided by 64 = 8, 8 x 8 = 64. Example: 8 x 100 + 1 will equal to the 100th term]]> 2017-03-07 18:10:19 UTC https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158443099 Jayden, Jaskirat and Arjun https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158443315 Our answer is 809 we got the answer by starting at 9 and adding 8 each time until we added it 100 times ]]> 2017-03-07 18:10:51 UTC https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158443315 Sample Response: (By: Mrs. Eubanks) p0071703 https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158444074 The pattern is a lot like 8, 16, 24, 32, 40,... so I could multiply 8 x 100 and add 1 to get the 100th term of the pattern. OR To get to the 100th term, I could add 8 a total of 99 times to the 1st term, so I could multiply 8 x 99 and add 9.]]> 2017-03-07 18:12:54 UTC https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158444074 https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158444525 By: Jenelle,Amanpreet, Bradly and Jujhar. Multiplying is a faster way of getting to your answer. If you are adding it takes a while when you could just multiply the number by it's term]]> 2017-03-07 18:14:12 UTC https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158444525 Multiplying is faster than adding because if you do 9 × 8= 72 it's easier then doing 8 plus 8. Another way is to do 9 + 8 × 99 = 801, we belive that 801 would be the 100th term. We belive that this would be the 100th term because 9 being the 1st term, and since the pattern is showing 9 as the 1st term and then it's adding 8 every time. So, instead of adding 8 everytime, we just multiplyed 8 and 99, and then you add 9. https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158444707 - Avtar, Hargopal, Heather, and Tala


]]> 2017-03-07 18:14:46 UTC https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158444707 Meera and Teshana https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158444975 we got to the same conclusion as the sample response 
all of the terms are a value of 8, except for the 1st, which is 9. ]]> 2017-03-07 18:15:30 UTC https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158444975 https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158454177 2017-03-07 18:40:37 UTC https://padlet.com/p0071703/fr6hd8rw5yf6/wish/158454177