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How can you make 10 out of 9 toothpicks without breaking any of them?

You make the number "10" with the 9 toothpicks or spell out "ten" with the 9 toothpicks.


How do you make 10 toothpicks out 9 toothpicks without breaking them?

To solve this, you simply have to put the toothpicks in the shape of a 1 and a 0 to make "10"


Can you arrange eight toothpicks so they form two squares and four triangles without breaking any toothpicks?

no


How can you take 9 toothpicks and make ten without breaking the toothpicks?

Arrange the 9 toothpicks thus: 7 + 3


What is the minimum number of tooth picks nessasary to spell the word fat your not allowed to break or bend any?

8 is it really that hard?F A T3 3 2


What is bending material without breaking it?

Forming, shaping or working.


Can you spell FIN with seven toothpicks without breaking them?

Easily--three for the F, one for the I, three for the N.


What is the term that means being capable of bending without breaking?

The term is "flexible."


What is the minimum number of toothpicks necessary to spell the word FAT without breaking or bending any?

The straightforward answer would appear to be eight, using separate toothpicks to form each letter.(Use 3 in the F, 3 in the A, and 2 in the T.)However, if you can use the same toothpicks for all three letters at the same time, you only need three. (see related link)Using 3 ToothpicksBy overlapping the three toothpicks at the proper angles, you can simultaneously form an F, an A, and a T. Place the toothpicks atop each other to form a small triangle in the middle. You will see the letters F, A, and T within the angles formed. The horizontals of the F are, however, oddly splayed and not parallel.(see related link)


How do you make a square with 3 matchsticks without breaking or bending them in any way?

nn


What terms mean being capable of bending without breaking?

malleable


How many toothpicks do you need to spell FAT without crossing each other?

The answer is 8 if no toothpicks can cross and each letter is separate: 3 make the F, 3 the A, 2 the T. It could be 5 if the letters are combined together as a single shape (like a block A, with a possible 5th toothpick from the center down). This is a variation of the standard riddle, which usually just excludes breaking and bending. (see related question)