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Mats André Zuccarello Aasen, commonly known as Mats Zuccarello, was born on September 1, 1987, in
Oslo, Norway. He grew up in the bustling neighborhood of Løren, where his passion for ice hockey began
at a young age. His mother, Anita Zuccarello, is of Italian descent, and his father, Glenn Aasen, is
Norwegian. This multicultural background played a significant role in shaping his identity and versatility
on and off the ice.
Akshay Ram on Adobe's Creative Strategy and Execution, the Present and Future...Neil Horowitz
On episode 271 of the Digital and Social Media Sports Podcast, Neil chatted with Akshay Ram, Product Manager for Adobe, who also has a lot of knowledge and insight into sports creative.
What follows is a collection of snippets from the podcast. To hear the full interview and more, check out the podcast on all podcast platforms and at www.dsmsports.net
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TAM Sports_IPL 17_Commercial Advertising_Report.pdf
January 6, 2014 intro to functions
1.
2. 1. Mental Math:What is 5 % of 80?
2. A ring has a SALE price of $540. This was
30% off. What is the ORIGINAL price?
3. A bike is on sale for $150.00. This is 25% off
the regular price. What was the original price?
4. Write 3.4% as a fraction and
as a decimal number.
5. Write one-tenth of ten percent as a fraction,
decimal, and percent
14. Example of a Mapping
Steps
1.
-3
0
3
6
2.
1
2
3
4
Draw ovals
List domain
3.
List range
4.
Draw lines
to connect
15. Create a mapping of the following relation and state
whether or not it is a function.
{(-4,-1) ; (-4, 0) ; (5, 1) ; (3, 9)}
-4
5
3
-1
0
1
9
16. Using the Vertical Line Test
Use the vertical line test to check
if the relation is a function only if
the relation is already graphed.
Hold a straightedge (pen, ruler,
etc) vertical to your graph.
2. Drag the straightedge from left
to right on the graph.
3. If the straightedge intersects
the graph once in each spot ,
then it is a function.
4. If the straightedge intersects the
graph more than once in any
spot, it is not a function.
1.
A function!
……….
25. Practice
Steps
1. Sub in each domain value in one @ a time.
2. Solve for y in each
3. List y values in braces.
26. 1. y = 3x + 1
y = 3(-4) + 1
y = -12 + 1
y = -11
y = 3x + 1
y = 3(0) + 1
y=0+1
y=1
Ans. { -11, 1, 7}
y = 3x + 1
y = 3(2) + 1
y=6+1
y=7
2. y = -2x + 3
y = -2(-5) + 3
y = 10 + 3
y = 13
y = -2x + 3
y = -2(-2) + 3
y = 4 +3
y=7
y = -2x + 3
y = -2(6) + 3
y = -12 +3
y = -9