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Annexing zeros, or adding zeros to the right of a number, is possible because it does not change the value of the number. For example, adding a zero to the end of 5 makes it 50, which is ten times greater, but in contexts like decimal numbers, adding zeros after the decimal point (e.g., 5.0) keeps the value the same. This principle stems from the base-10 numbering system, where each position represents a power of ten. Thus, zeros serve as placeholders that can alter a number's magnitude without changing its intrinsic value.

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2mo ago

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Related Questions

How do you annex zeros to find quotient?

take out zeros


How do you use annex zeros?

2


Is it necessary to annex zeros when dividing decimals?

Yes


How many hundred thousand are there in 0.03?

You annex zeros to get the answer. Such as 0.03 equals 0.030, and you keep annexing zeros to the end to get your answer. Until you get to the hundred thousandths place.


Why is it necessary to annex zeros in the product?

It is not necessary: some people find it easier to do so, others do not.


How do you convert nine and three eights as a decimal?

one thing that you can do is divide the 8 into 3, but you will need to annex zeros


Is it possible for a odd degree to have no real zeros?

no


How do you determine the number of zeros to annex in the product of 0.002 and 0.003?

To determine the number of zeros to annex in the product of 0.002 and 0.003, first count the total number of decimal places in both numbers. Each number has three decimal places, so the total is six decimal places. When multiplying the two numbers, the product should have six decimal places, which means you append six zeros after the product of the non-decimal parts (2 and 3), resulting in 0.000006.


What are all the possible rational zeros of 50?

50 has no zeros. It's equal to 50 under all conditions.


What are all the possible rational zeros for f(x)x3 8x 6?

To find the possible rational zeros of the polynomial ( f(x) = x^3 + 8x + 6 ), we can use the Rational Root Theorem. The possible rational zeros are given by the factors of the constant term (6) over the factors of the leading coefficient (1). Therefore, the possible rational zeros are ( \pm 1, \pm 2, \pm 3, \pm 6 ).


What is 64800 divided by 100?

648


Is it possible that the polynomial function doesn't have zeros?

In the real domain, yes. In the complex domain, no.