volume 2/ issue 29 april 7, 2017 p2g brooklyn north · volume 2/ issue 29 march 31, 2017 2017...

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1 LY/YTD DREAMS: 10/4 MURROW: 22/24 OBT2: 39/23 DSSM: 7/2 SCHERMERHORN: 61/34 % WEEKLY/YTD DREAMS: 58% MURROW: 83% OBT2: 47% DSSM: 57% SCHERMERHORN: 52% EMPLOYEE OF THE WEEK 1 STUDENT OF THE WEEK 2 EVENT OF THE 3 VOLUME 2/ ISSUE 29 APRIL 7, 2017 P2G BROOKLYN NORTH WEEK IN REVIEW

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Page 1: VOLUME 2/ ISSUE 29 APRIL 7, 2017 P2G BROOKLYN NORTH · VOLUME 2/ ISSUE 29 MARCH 31, 2017 2017 YouthBuild Fundamentals - Annually, YouthBuilds around the nation meet together for the

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LY/YTD

DREAMS: 10/4

MURROW: 22/24

OBT2: 39/23

DSSM: 7/2

SCHERMERHORN: 61/34

% WEEKLY/YTD

DREAMS: 58%

MURROW: 83%

OBT2: 47%

DSSM: 57%

SCHERMERHORN: 52%

EMPLOYEE OF THE WEEK

1STUDENT OF THE

WEEK

2EVENT OF THE

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VOLUME 2/ ISSUE 29 APRIL 7, 2017

P2G BROOKLYN NORTH WEEK IN REVIEW

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VOLUME 2/ ISSUE 29 MARCH 31, 2017

TEAMWORK  AT  DSSM:  P2G students at @ DSSM joined the staff to

celebrate another successful State Audit. GO TEAM

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VOLUME 2/ ISSUE 29 MARCH 31, 2017

WHAT  A  BUSY  WEEK  AT  DSSM:  SSM  TRAIN  OUR  STUDENTS  ON  ABUSE  OF  

RESIDENTS  

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VOLUME 2/ ISSUE 29 MARCH 31, 2017

2017 YouthBuild Fundamentals -

Annually, YouthBuilds around the nation meet together for the opportunity to collaborate and network with one another, as well as receive update on new DOL grant requirements and YouthBuild training, such as post-secondary

expectations and outcomes, case management, and YouthBuild sustainability. Note: This was the first time in noted history that any DOE

affiliated partner attended a YouthBuild Fundamental training.

SHOUT OUT DREAMS: Camille Grell

& Augustine Osondu.

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VOLUME 2/ ISSUE 29

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The  Ac7onNYC  legal  clinic  at  Schermerhorn    

I   just   wanted   to   share   that   18   students   received   free   legal   consulta7ons  today   at   P2G/LYFE   Schermerhorn   Street   thanks   to   our   partnership   with  MOIA's   Ac7onNYC   program   in   collabora7on   with   Catholic   Chari7es.   This  was   one   of   the   most   successful   legal   clinics   we've   hosted   this   year   as   a  result   of   significant   staff   involvement   across   sites   listed   below.   I   am   so  happy  to  say  that  of  the  18  students:   • 3  brought  parents  and/or  family  members • 2  enrolled  in  COOP  Tech • 4  are  LYFE  parents  (1  wants  to  

enroll   child   in   LYFE   a[er  speaking   to   another   parent   in  wai7ng  area)

• 1   P 2 G   s t a ff   m e m b e r  accompanied  student

  We   also   provided   referrals   to   the  upcoming   Key   to   the   City   resource  fair   for   5   students  who  did   not   get  to  meet  with  a^orneys  due  to  limited  human  capacity.   A  sincere  THANK  YOU  to  AP  Mancuso,  Ac7onNYC  staff,  and  individual  staff  members!

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Weekly Brief

April 7, 2017

Superintendent’s Remarks: By Dr. Timothy Lisante Good Friday Morning. Bright Spots/ Visits of the Week

STUDENT ACHIEVEMENT EQUITY

This week I visited a site which had 57% increase in HSE graduates with disabilities, congratulations to P2GK/SI @ Schermerhorn Street students, faculty, Principal Michelle Robinson and AP Thomas Mancuso.

Also this week at this site, 18 students from Bk and Manhattan sites received free legal consultations thanks to D79’s partnership with Mayor’s Office of Immigration Affairs ActionNYC program in collaboration with Catholic Charities. This was one of the most successful legal clinics we've hosted this year.

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VOLUME 2/ ISSUE 29 MARCH 31, 2017

THANK  YOU  MR.  VASQUEZ  

MR.  VASQUEZ  HELPING  OUT  STUDENTS  ON  THEIR  GRADUATION  REQUIREMENTS  

AND  MOCK  JOB  INTERVIEWS.    

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ARTICLE  OF  THE  WEEK:  

HOW  DO  YOU  FEEL  ABOUT  THIS?  EMAIL  ME  AND  LET  ME  KNOW.  

OUR  NEW  THEMATIC  UNIT  

“PAY  IT  FORWARD”  Objective:  SWBAT  model  exponential  growth  and  contrast  it  to  linear  growth  

 Start  Up      10  min  We   launch   the   investigation   almost   immediately   and   ask   the   class,   "can   you   change   the  world?"  We  follow  by  showing  the  trailer   for   the  movie  Pay   it  Forward.  The  trailer  shows  a  clear  idea  of  what  it  means  to  "pay  it  forward."  

After  the  clip  shows,  I  would  ask  students  to  rephrase  what  it  means  to  "pay  it  forward"  and  outline  the  discussion  on  the  board.  

Paying  It  Forward:  

1.  Help  three  people  

2.  Those  three  people  help  three  other  people  

I  would  ask  students  to  take  2  minutes  and  draw  a  visual  of  this  process.  

"Imagine  you  tried  this.  What  would  you  do?  How  much  of  an  impact  would  it  have.  Write  out  three  ideas  you  have  to  help  others  and  draw  a  model  that  represents  what  happens  if  they  pass   it   on   and   then   the   next   group   passes   it   again.   How   many   people   will   you   have  impacted?"  

After   they   have  had  a   chance   to   reflect,   I   ask   students   to   share.   I  want   them   to   use   their  mathematical  model  to  make  a  social  argument.  

"Would  paying  it  forward  make  a  difference?  How  do  you  know?"  

This   is   a   discussion   around  would   could   happen   and  what   students   think  would   happen   if  they  tried  to  pay  it  forward.  This  is  not  a  debate  with  a  correct  or  even  predictable  result,  it  is  a  chance  to  spend  about  5  minutes  sharing  ideas  around  the  concept  of  paying  it  forward.  The  more   they   talk  about   it,   the  more   they  will   be   ready   to  work  on   the  math   surrounding   the  concept.    

https://youtu.be/_pCtXRP1edo  

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Investigation 30 min

I like to give students plenty of room in this investigation, since I want them to find a way to naturally reach an exponential model. The question I ask is, "Could paying it forward reach everyone in the world?" Specifically, I will offer them two paying it forward models.

Model 1: Help 3 and have those people help 3 others (like the movie)

Model 2: Help 3 every day.

Optional Extensions:

Get a group of 1000 people together who will help 3 people each day. Is this a stronger model than the one in the movie. Why?

If you have a group of people willing to help 3 others each day, how large would the group need to be to reach everyone in the world in 21 days?

After I present the models and prompts, I ask students, "What do you need to solve this problem?" Students need to know how paying it forward works (which we discussed at the start) and the current world population. They also need to have a time frame for how long it takes to complete a "good deed." This depends on what they consider acceptable as a "good deed" and what they consider to have an impact.

Does it count if you buy someone lunch?

Does it have to be something they can't do for themselves?

How loosely do we define "helping someone out"?

I provide all the tools needed to solve this problem. I give them the population number (displaying the link on the projector) and have a station with graph paper, graphing calculators, etc.

As I circulate, I will nudge students toward functions, graphs and tables, but only if they don't have another working algorithm. For example, if they really like drawing a tree to represent the growth of paying it forward, I would ask them to look at a smaller population before they approach the population of the entire world. I wouldn't discourage them from their algorithm, since the tree diagram will help them make sense of this problem in a way that is natural for them.

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Summary 20 min During their investigation, I like to record ideas and quotes from the class. I start off the summary by sharing some of the more compeling student ideas and use these to launch a quick conversation. For example, a student might say, "If everyone followed through, this wouldn't take long at all." I would ask the class if they agree and how they could know. Students would share their approaches in tables, graphs, functions, etc. We would discuss the equation y = 3^x with questions like, what does x represent? What does y represent? How does this connect to the columns in a table and the axis in a graph?

For students who graphed the function by hand, I would show their work, demo it on the graphing calculator and extend it by using Desmos and other online graphing calculators. I like to discuss the meaning of the intersection points and the reasoning as to why exponential growth is so much greater than linear growth.

I might do this by simply showing a multiplicative (exponential) vs. an additive (linear) model and comparing the slopes in the linear and exponential paying it forward models.

exponential

3

3x3

3x3x3

linear

3

3+3

3+3+3

With the graphs, tables and functions shared, I would ask students to summarize how they can recognize an exponential relationship. They could respond in a variety of ways, but I would quote students around the following ideas:

1. Linear functions make straight lines and exponential functions make "curves"

2. Exponential functions can grow a lot faster than exponential functions.

3. Linear functions have a constant rate of change or slope. Exponential functions do not

4. Linear functions look like y = mx + b and exponential functions look like y = a^x

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‣4/7 SPRING BREAK BEGINS THIS AFTERNOON

‣4/17-4/18 TASC

‣4/20 ART SHOW “ANIMAL CRUELTY”

‣4/25-4/27 ORT

‣4/26-4/27 TASC

‣4/27 PAY IT FORWARD DAY

‣5/11 SCIENCE FAIR.

‣6/5 PROM

VOLUME 2/ ISSUE 29 MARCH 31, 2017