<p class="mol-para-with-font"><span class="mol-style-bold">A tricky brainteaser has left some Reddit users scratching their heads.&nbsp;</span></p><p class="mol-para-with-font"><span class="mol-style-bold">In a post uploaded this week, a user posted an image of a diagnal and horizontal line combinatorics.&nbsp;</span></p><p class="mol-para-with-font"><span class="mol-style-bold">One of the basic problems in these mathematical equations is to determine the number of possible configurations.&nbsp;</span></p><p class="mol-para-with-font"><span class="mol-style-bold">So can YOU easily work out how many triangles are in this image?&nbsp;</span></p><div class="artSplitter mol-img-group mol-hidden-caption" style="style"><div class="mol-img"> <div class="image-wrap"> <img id="i-eddf36f99af18b6d" src="https://i.dailymail.co.uk/1s/2023/02/25/12/68064933-11782391-image-a-1_1677329005385.jpg" height="732" width="634" alt="" class="blkBorder img-share" style="max-width:100%"> </div>  </div><div class="clear"></div><p class="imageCaption"></p></div><p class="mol-para-with-font">One Reddit user easily<span id="href"> summarized the solution</span>.&nbsp;</p><p class="mol-para-with-font">They explained, the layout of the lines has two sets of triangles. There is one set with a horizontal line at the bottom, and another set with the horizontal line at the top.&nbsp;</p><p class="mol-para-with-font">The sets are identical but mirrored - so you only have to count one of the sets to find the total.&nbsp;</p><p class="mol-para-with-font">There are a total of 11 triangles with a horizontal bottom line. So, the total is 22 triangles.&nbsp;</p>

A tricky brainteaser has left some Reddit users scratching their heads. So can YOU easily work out how many triangles are in this image? 

Can YOU solve how many triangles are in this image?

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