Chris Olley (@_countonus) 's Twitter Profile
Chris Olley

@_countonus

Count On Us is Jack Petchey Funded pan-London programme for schools engaging students in years 7-9 with exciting maths games & tasks
tinyurl.com/CountOU

ID: 1842131984769781760

linkhttps://www.jackpetcheyfoundation.org.uk/opportunities/partnership-programmes/count-on-us-secondary- calendar_today04-10-2024 09:18:38

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60 Following

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The 24 Game is one of the most tense and exciting moments of the Count On Us Tournament! Players race each other to solve the cards by making 24 using all four of the number on the card.

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The deadline for signing up to the Count on Us Secondary Maths Challenge 2024-25 will be the 20th November! Sign up for training dates is already open.

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Test you Geometry skills with Gridlines! Find values which satisfy the geometric situation presented by the card. A feature of the Count on Us Secondary Maths Challenge Tournaments.

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Spaces are filling up for the Jack Petchey Fdn Count On Us Secondary Maths Challenge 2024-25 . You can register your school with this link tinyurl.com/CountOU. #countonus2024

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We have just launched a major update of The Maths Zone website themathszone.com. This offers an aternative site for Count on us Schools to download all of the challenge materials and resources. Use the same password as for the Jack Petchey Foundation site.

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I am locked out of my phone with only 6 attempts. I've used 5! The two digits after each attempt show how many numbers are correct and how many are in the right place (eg. 2,0 means two correct numbers with none in the correct place). What should the final guess be?

I am locked out of my phone with only 6 attempts. I've used 5! The two digits after each attempt show how many numbers are correct and how many are in the right place (eg. 2,0 means two correct numbers with none in the correct place). What should the final guess be?
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Sarah says, “There is not enough information to find the perimeter.” Is she correct? If not what is the perimeter? Is it possible to find the area?

Sarah says, “There is not enough information to find the perimeter.”  
Is she correct? If not what is the perimeter?  
Is it possible to find the area?