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Perimeter

Perimeter

Perimeter. Units of length. Perimeters. Area Counting squares. www.mathsrevision.com. Area Rectangle. Area of Triangle. Starter Questions. Q1. Does 5m = 500cm. Q2. Find two numbers that multiply to give 18 and subtract to give 3. Q3. Write 583 000 in words. www.mathsrevision.com.

By gershom
(156 views)

Simple Areas

Simple Areas

Simple Areas. Definition : Area is “ how much space a shape takes up”. A few types of special Areas. www.mathsrevision.com. Counting Squares. Rectangle. RAT. Any Type of Triangle. Composite Area. Parallelogram. Rhombus and kite. Trapezium. Starter Questions. National 4 EF 1.2b.

By lynettej
(1 views)

Perimeter

Perimeter

S4. Perimeter. Units of length. Perimeters. Area Counting squares. www.mathsrevision.com. Area Rectangle. Area of Triangle. Starter Questions. S4. Q1. Calculate. Q2. Find two numbers that multiply add to give 18 and subtract to give 3. Q3. Calculate. www.mathsrevision.com.

By elaineb
(2 views)


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Squares

Squares

Squares. By: Gloria Gonzalez And Ieni Vargas.

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Squares

Squares

Ladybug. Squares. Created by Heather Galligan. Let’s Play!. Instructions. 4. 5. 6. 8. 9. Starring. 1. 2. 3. Bat R. Up. Art C. Dude. Seymore Cluz. Harry Nomore. Mr. E. Fishent. Shaq B. Quick. Hal O. Fishy. Al Pinehiker. Max E. Mumheat. 7. Score. 1. 2. 3. X. O. 4. 5.

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Squares

Squares

Orange Book Page 14: Do you know the tree?. Squares. Things to remember about QUADRILATERALS. Sum of the interior angles = 360 All Parallelograms have: opposite sides parallel and congruent opposite angles congruent NON Congruent, but bisected diagonals. Rhombuses have:

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Counting:

Counting:

Counting: If group one has N choices, and group two has M choices, then there are N  M ways to choose from group one AND then from group two. And & If group one has N choices, and group two has M choices, then there are N+M ways to choose from group one OR group two. Or Joe’s Lunchbox

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Counting

Counting

Counting. Chapter 6. With Question/Answer Animations. Chapter Summary. The Basics of Counting The Pigeonhole Principle Permutations and Combinations Binomial Coefficients and Identities Generalized Permutations and Combinations

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Counting

Counting

Counting. A nickel, a dime and a quarter are tossed. . Construct a tree diagram to list all possible outcomes. . Use the Fundamental Counting Principle to determine how many different outcomes are possible. .

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Counting

Counting

Counting. Andreas Klappenecker. Counting. k = 0; for(int i=1; i<=m; i++) { for(int j=1; j<=n; j++) { k = k+1; } } // What is the value of k ? Answer: k=mn. Product Rule. Suppose that a procedure can be broken down into a sequence of two tasks.

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Counting

Counting

Counting. Just How Many Are There?. Introduction to Counting Methods. 12.1. Count elements in a set systematically. Use tree diagrams to represent counting situations graphically. Use counting techniques to solve applied problems. Systematic Counting.

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Counting

Counting

Counting. Techniques for counting. Rule 1 Suppose we have a collection of sets A 1 , A 2 , A 3 , … and that any pair are mutually exclusive (i.e. A 1  A 2 = f ) Let. n i = n ( A i ) = the number of elements in A i. Let A = A 1  A 2  A 3  ….

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Counting

Counting

Counting. The way I expect it. Product Rule. The Product Rule : A procedure can be broken down into a sequence of i tasks. There are n 1 ways to do the first task and n 2 ways to do the second task and n 2 ways to do the … th task and n 2 ways to do the i th task

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