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Q: Who used place value an zero in mathematics?

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The Maya

All of them use it now.

The zero symbol and positional place value system of numbers.

Yes now zero is essential for positional place value purposes in today's Hindu-Arabic numeral system but it wasn't needed in the ancient Roman numeral system because the positional place value of its numerals were self evident.

The 'zero' symbol is used as a place value holder,and it can hold any place.

zero

zero

The 'zero' digit is used as a place-holder.

Anything (except zero) raised to the power zero is equal to one.

square and cube root, geometry, concept of zero, division, algebraic equations, place value, and multiplication

The introduction of zero as a place holder.The introduction of zero as a place holder.The introduction of zero as a place holder.The introduction of zero as a place holder.

aryabhatt

Students who are taught it in basic math.

No. Zero is the complete absence of any value and is only used as a place-holder. That is, when used in a value such as the decimal value 102, the zero denotes the complete absence of any tens. The value 0, by itself, therefore denotes the complete absence of all values.

The value of zero is always zero. The zero in 890973 is in the thousands place.

The zero appears in the ten thousands place. Its value is zero.

The russians Created the place value

Zero is the value of nothing. Zero holds an absence of value in an equation So that's it? I still disagree. Although zero may signify"nothing", its worth is not. The concept of zero is invaluable in mathematics. Early number systems did not have a zero - what's the Roman numeral for zero, for example? Many also lacked place value, a concept for which a zero is necessary. I doubt the question was asked for the obvious answer, but to encourage some thinking about the real value of having a zero in our number system.

The zero is in the tenths place.

Zero is always zero, no matter where it is.

we need it for place value

Zero has a value of zero no matter where it's placed. In this example, it happens to be in the hundredths place.

The place-value system, first seen in the 3rd-century Bakhshali Manuscript, was clearly in place in his work. While he did not use a symbol for zero, the French mathematician Georges Ifrah explains that knowledge of zero was implicit in Aryabhata's place-value system as a place holder for the powers of ten with null coefficients[13] However, Aryabhata did not use the Brahmi numerals. Continuing the Sanskritic tradition from Vedic times, he used letters of the alphabet to denote numbers, expressing quantities, such as the table of sines in a mnemonic form.[14]

The zero is in the hundreds place.

The zero.