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Warm-Ups: Click a day to select a problem. Sept. 19. Sept. 22. Sept. 23. Sept. 18. Sept. 24. Sept. 25. Answer to the Problem. SpongeBob Answer. Step 1) Count the number of letters in SpongeBob SquarePants. (= 20)

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Warm-Ups: Click a day to select a problem

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Warm ups click a day to select a problem l.jpg

Warm-Ups: Click a day to select a problem

Sept. 19

Sept. 22

Sept. 23

Sept. 18

Sept. 24

Sept. 25


Slide2 l.jpg

Answer to the Problem


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SpongeBob Answer

Step 1) Count the number of letters in SpongeBob SquarePants. (= 20)

Step 2) THINK: I can only use six letters starting with the 20 I must choose from.

Step 3) If I use one of the 20 letters, I can then only choose from 19, then 18, and so on…until I get my 6 letters.

Answer: 20x19x18x17x16x15=27,907,200

combinations

Back to Main Screen

Back to SpongeBob Problem


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ANSWER


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Scooby Answer

First make an area model. Remember than the contents of one bag goes on one side and the contents of the other bag goes on another side. One bag had 3 snacks: red, brown, green. The other bag had 5 snacks: 2 reds, green, brown, and blue. So your area model should look like this:

BAG 1

R R G Br Bl

The theoretical

probability of

getting 2 greens

is

1/15!

BAG 2

R Br G

Main Screen

Scooby Page


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ANSWER


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Cinderella’s Closet

  • Use what you know about the Fundamental Counting Principle to solve.

    THINK: She has 3 dresses, 2 necklaces, and 4 pairs of shoes.

    3 x 2 x 4 = 24

    There are 24 total combinations.

  • Multiply the probability of getting each outcome.

    Think: There are 3 dresses, 1 is pink so that would be 1/3.

    There are 2 necklaces, 1 is gold so that would be ½.

    There are 4 pairs of shoes, 1 is glass so that would be ¼.

    Multiply the probability of getting each outcome:

    1/3 x ½ x ¼ = 1/24

    The probability of wearing a pink dress, gold necklace, and glass shoes is 1/24.

Back to problem

Main Menu


Number family graphic organizer l.jpg

Rational

Irrational

Number Family Graphic Organizer

Integers: All whole

numbers and their

opposites (negatives),

including 0

Fractions:

CANNOT

contain Pi

or square

roots of

non-perfect

squares

PI

Whole: All numbers

starting at 0 and

going up

Square roots

of non-perfect

squares

Square roots

of perfect

squares

Natural/Counting:

All numbers

Starting at 1

and going up

Decimals that

DO NOT

end or repeat

Decimals that

DO end or DO

repeat


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Number Family Warm-up

ANSWER


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Number Family Answer

Irrational

Rational

Back to problemMain Menu


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s

s

ANSWER


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Frogan’s Answer

  • F: {1, 2, 4, 5, 8, 10, 20, 40}

  • TE = {1}, {2}

  • FC = {2, 4, 5, 10}

  • No

  • T: { 1, 2, 3, 4, 6, 8, 12, 24}

  • TnF = {1,2,4,8}

  • TUF= {1, 2, 3, 4, 5, 8, 10, 12, 20, 24, 40}

Back to problem

Main Menu


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