Of All The Numbers Whose Literal Representations In Capital Letters Consists Only Of Straight Line Segments (for Example, FIVE), Only One Number Has A Value Equal To The Number Of Segments Used To Write It. Which Number Has This Property?

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⟩ Of all the numbers whose literal representations in capital letters consists only of straight line segments (for example, FIVE), only one number has a value equal to the number of segments used to write it. Which number has this property?

A number having this property is 20 (TWENTY)

T has 3 line segments.

W has 4 line segments.

E has 4 line segments.

N has 3 line segments.

T has 3 line segments.

Y has 3 line segments.

So the total number of line segments are 3+4+4+3+3+3= 20 = TWENTY( the number itself)

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Question and Answer:

Home Logical

⟩ Of all the numbers whose literal representations in capital letters consists only of straight line segments (for example, FIVE), only one number has a value equal to the number of segments used to write it. Which number has this property?

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Home Logical

⟩ Of all the numbers whose literal representations in capital letters consists only of straight line segments (for example, FIVE), only one number has a value equal to the number of segments used to write it. Which number has this property?

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