To connect 12 dots with 5 lines without lifting your pencil, you can arrange the dots in a specific pattern, such as a grid or a cluster, and then draw lines that extend beyond the outermost dots. By starting from one dot and strategically navigating through others, you can create overlapping lines that connect multiple dots in one stroke. The key is to think outside the box and utilize the space around the arrangement of dots. This approach often involves drawing lines that extend beyond the immediate area of the dots.
Its easy if you are allowed to retrace over one of your lines.- try it and see.
The graph of a continuous function will not have any 'breaks' or 'gaps' in it. You can draw it without lifting your pencil or pen. The graph of a discrete function will just be a set of lines.
-- Take a blank paper and a pencil. -- Put the pencil down on the paper and, without lifting it, draw three straight lines that return you to the starting point. You have drawn a triangle. It is almost certain that the triangle you drew is not a right triangle, and that no two of its sides are equal.
with a pencil
To connect the 9 dots with only 4 straight lines, you need to think outside the conventional boundaries of the square formed by the dots. Start from one of the outer dots and draw a line that extends beyond the square, allowing you to connect dots in a diagonal manner. By connecting the dots in this way, you can complete the task without lifting your pen and while adhering to the limit of 4 lines. This exercise demonstrates the importance of creative problem-solving.
. . . . . . . . . like this type only in 3 lines.
Hoped this helped!
well think! You can be smart, you can use a electronic but u cant use ur brain
You can connect them pretty much any way you want if they aren't arranged in a specific pattern. Semantics can be invoked: get someone else to do it for you, use their pencil instead, or use a pen without lifting your pencil at all. If the dots are set in a pattern, you can draw a line from one point through another, extending until you can draw another line which goes through a further pair of points. Each remaining point can be linked by one of the remaining two lines.
You need to extend the lines far beyond the box of dots. Your answer should look like a really tall and skinny N.
Go outside the box. The 45 degree angles pick up the dots below the corners, but you have to extend the other lines beyond the figure formed by the dots.
No. You can have at most two vertices where an odd number of lines meet. The required figure has four.
I think it is impossible
Its easy if you are allowed to retrace over one of your lines.- try it and see.
premye fwa ou gade li leve sou òdinatè a epi si w pa kapab jwenn li move
The graph of a continuous function will not have any 'breaks' or 'gaps' in it. You can draw it without lifting your pencil or pen. The graph of a discrete function will just be a set of lines.
start at the bottom left hand corner and go straight up and over the top left hand corner then go horizontally down and even with the bottom right hand corner then go straight across the bottom to the bottom left hand corner and go horizontally to the top right hand corner