Two Finalists. One Triangle Puzzle. £95,000 at Stake. The 1% Club’s Deceptively Simple Question Left Both Players Counting in Circles — Could You Have Done Better?
GAME OVER: The 1% Club Players Lose Out on £95K After Tricky Triangle Puzzle Leaves Them Stumped – Can You Count Them All?
Two contestants on ITV’s The 1% Club saw their hopes of winning £95,000 slip away after failing to solve a deceptively simple triangle puzzle. Despite having made it through several rounds, Christopher and Scott were caught out by a question that demanded careful observation, logical thinking and a good eye for detail.
Hosted by Lee Mack, the popular quiz show challenges contestants to rely on their common sense and reasoning rather than general knowledge. But this particular puzzle proved far more difficult than it initially appeared.

A Seemingly Simple Question Turns Into a Nightmare
Christopher and Scott had been progressing through the competition, getting past earlier questions with a combination of correct answers and a few fortunate guesses.
Their momentum came to a halt when Lee presented them with a geometric brainteaser that appeared straightforward at first glance.
Pointing them towards the question on the screen, he asked: “How many triangles are in this picture?”
The image featured one large triangle divided into numerous smaller shapes. While several triangles were immediately visible, other combinations of shapes could also form triangles when viewed together.
That was where the challenge lay. Contestants had to look beyond the obvious triangles and identify those created by combining different sections of the diagram.
As the clock continued to tick, both men struggled to settle on an answer. The room fell silent while they examined the image, with neither appearing entirely confident.
Lee repeated the question as Christopher looked down, still trying to work out the correct number before time ran out.

Christopher Answers 8, While Scott Risks 19
When the time was up, Christopher committed to an answer of eight triangles.
Scott, meanwhile, went considerably higher, submitting 19 after attempting to count the shapes himself.
However, neither contestant managed to get it right.
Following a dramatic pause, Lee revealed that the correct answer was 18 triangles.
The key was to include not only the smaller triangles within the diagram but also the larger triangles formed by combining multiple sections. Overlooking those overlapping combinations made the puzzle particularly easy to get wrong.

The Contestants Reveal Where They Went Wrong
After revealing the answer, Lee apologised to the two contestants and asked Christopher what had happened.
Laughing at his mistake, Christopher admitted: “I clearly didn’t count all the triangles.”
Scott’s answer had come much closer, missing the correct total by just one. Naturally, Lee wanted to know whether he had carefully worked through the diagram or simply taken a chance.
Scott explained that he had initially tried to count the triangles systematically. However, he soon found himself losing track of which ones he had already counted.
“I started counting, and then I just kept counting the same triangles over and over and over again.
“And then I just panicked and put 19.”
His explanation highlighted the very problem that makes these visual puzzles so challenging. Even when contestants can identify the shapes, keeping track of every possible combination without counting the same triangle twice can quickly become confusing.
For Christopher and Scott, the seemingly straightforward question proved to be their undoing, costing them the chance to secure the £95,000 winnings.

Could You Have Solved the Triangle Puzzle?
With the correct answer standing at 18, the question is whether you would have spotted every triangle before the countdown ended.
At first glance, the diagram might seem easy enough to work through. But once the larger shapes and combined sections are taken into account, finding the exact total becomes a much tougher exercise.
Take another look at the picture and count carefully. Remember to consider triangles of different sizes, including those formed by joining smaller sections together.

Would you have beaten Christopher and Scott, or would the countdown have caught you out too?