d. Color all the multiples of 15 Fill in the blanks: Multiples of 15 are the numbers that are multiples of and multiples of. so, these are numbers that end in: [210 I120 I 45 10 and the digits add up to: 330 I165 I 55 I 11 924 I792 I49s [220 12 Caution: all of the [78 I 13 [2002 13003 13432 3003 2002 1001I 364 I 91 I 14 15 10s 1455 113653003 soos 1643s16435s00s 3003 1365 455 I 10s I 15 numbers you color in should be divisible by 15! Is the same kind of shape still made by the multiples of 15 that you found with the multiples of 5, 3 and 2?

d. Color all the multiples of 15 Fill in the blanks: Multiples of 15 are the numbers that are multiples of and multiples of. so, these are numbers that end in: [210 I120 I 45 10 and the digits add up to: 330 I165 I 55 I 11 924 I792 I49s [220 12 Caution: all of the [78 I 13 [2002 13003 13432 3003 2002 1001I 364 I 91 I 14 15 10s 1455 113653003 soos 1643s16435s00s 3003 1365 455 I 10s I 15 numbers you color in should be divisible by 15! Is the same kind of shape still made by the multiples of 15 that you found with the multiples of 5, 3 and 2?

Name: d. Color all the multiples of 15Fill in the blanks:Multiples of 15 ar
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Description: d. Color all the multiples of 15Fill in the blanks:Multiples of 15 are thenumbers that aremultiples of .аndmultiples of,so, these are numbersthat end in:12610 I 45 I120 I210 I252 I210 I120 I 45and the digits add up to:462 I46255 I 1166 [20 I495 I 79

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

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Sequence and Series

A sequence is defined as a collection of things. Series is defined to sum the things one by one in the sequence. It was invented by German mathematician Carl Friedrich Gauss.

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d. Color all the multiples of 15
Fill in the blanks:
Multiples of 15 are the
numbers that are
multiples of .
аnd
multiples of,
so, these are numbers
that end in:
126
10 I 45 I120 I210 I252 I210 I120 I 45
and the digits add up to:
462 I462
55 I 11
66 [20 I495 I 792 1924 I 792 I495 [220 I 66 I 12 I 1
78 286 I715 I1287 1716 1716 1287715 286 I 78 I 13
I364 [1001 20023003 13432
(105 1455 1365I3003 IS0os 16435 6435 S00s 3003 1365I455 I105 I 15
Caution: all of the
numbers you color in
should be divisible by 15!
2002 1001 364 91 14
Is the same kind of shape still made by the multiples of 15 that you found with the
multiples of 5, 3 and 2?

c. Color all the multiples of 5 (tip: use divisibility rules):
What divisibility rule
do you use to color in
multiples of 5?
35 I 21
What kind of shape is
made by your colored-in
numbers, in the middle
of the Pascal's triangle?
10 I 45
(210 120 45 I 10
330 462 462 330
11
I220 I495 I 792 1924 I 792 I495 [20 I 66
286 I715 1287 1716|1716 |12871 715 I 286 I 78
13
91 I 364 1001 ]20023003 ]3432 30032002 1001I 364 I 91
14
15 I10s 1455 1365 3003 Isoos 16435]6435
13003 1365 455 I1os I 15

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