Tree Diagrams Conditional Digit Puzzle This activity is

Tree Diagrams – Conditional – Digit Puzzle This activity is designed to allow investigation, strategizing & discussion. The puzzle is in 2 sizes. Limited answers are given.

Printing To print handouts from slides Select the slide from the left. Then click: File > Print > ‘Print Current Slide’ To print multiple slides Click on a section title to highlight all those slides, or press ‘Ctrl’ at the same time as selecting slides to highlight more than one. Then click: File > Print > ‘Print Selection’ To print double-sided handouts Highlight both slides before using ‘Print Selection’. Choose ‘Print on Both Sides’ and ‘Flip on Short Edge’.

DIGIT Puzzle A conditional tree diagram shows the probability of a football team winning their next two matches. 1 st match 2 nd match 0. W 0. 2 nd match 0. 2 W 0. 1 st match 8 7 W W 0. 2 8 0. L Using digits only once, how many ways can you complete the diagram? 0. 3 0. 1 9 7 56 W 0. 3 Answers 6 0. 06 0. 28 L 1 W 0. 9 L L 2 nd match 0. 4 W 0. 1 st match L L 0. 3 W L 0. 0. W 0. 2 nd match 7 W W 0. 3 L 0. 1 W 0. 9 L L

DIGIT Puzzle A conditional tree diagram shows the probability of a football team winning their next two matches. DIGIT Puzzle 1 st match 2 nd match 0. W 0. A conditional tree diagram shows the probability of a football team winning their next two matches. W 0. 0. 0. DIGIT Puzzle A conditional tree diagram shows the probability of a football team winning their next two matches. 2 nd match 0. L 0. 1 st match 2 nd match 0. 0. W 0. L Using digits only once, how many ways can you complete the diagram? W W L 0. Using digits only once, how many ways can you complete the diagram? W A conditional tree diagram shows the probability of a football team winning their next two matches. W 0. 0. DIGIT Puzzle 1 st match 0. W L Using digits only once, how many ways can you complete the diagram? L 0. W L W W L 0. Using digits only once, how many ways can you complete the diagram? 2 nd match 0. 0. 0. 1 st match L 0. W 0. L L 0.

Questions? Comments? Suggestions? …or have you found a mistake!? Any feedback would be appreciated . Please feel free to email: tom@goteachmaths. co. uk