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In Mathematics / Middle School | 2014-10-13

Explain how you decide on the number of zeros in the products.

\[ 19,340 \times 10 = \]
\[ 19,340 \times 100 = \]
\[ 19,340 \times 1000 = \]

Asked by Shalynn

Answer (3)

If it's multiple by 10, then you have add one zero at end of your final answer. Example (19, 340 X 10 = 19,3400)

Answered by kshitijr96 | 2024-06-10

When we **multiply **any number by 10 then at the **end **of the **number **there will be a 0.
What are digits?
In a **positional **numeral system, a **numerical **digit is a single sign that can be used singly or in combination to represent numbers.
A digit is a part of a set that, when combined, makes up a **numeration **system.
For example 0, 1, 2, 3, 4, 5, 6, 7, 8, 9 are digits.
Let's **suppose **the number 456
**Multiply **it by 10
456 × 10 = 4560
Let's **multiply **it by 100
456 × 100 = 45600
So it is clear that the number of **zeros **at the end of a number **depends **upon whether it is 10, 100, or 1000, and so on.
Now,
19,340×10 in this one zero is already **present **so the number of **zeros **will be 2.
19,340×10 = 193400
19,340×100 in this one zero is already **present **so the number of **zeros **will be 3.
19,340×100= 1934000
19,340×1000 in this one zero is already **present **so the number of **zeros **will be 4.
19,340×1000= 19340000
Hence the number of **zeros **at the end of a number **depends **upon the value of zero in 10,100 and so on.
To learn more about digits ,
https://brainly.com/question/10913044
#SPJ2

Answered by keshavgandhi04 | 2024-06-16

When multiplying 19,340 by powers of 10, the number of zeros added to the product corresponds to the power of 10 used. For example, multiplying by 10 adds 1 zero, by 100 adds 2 zeros, and by 1000 adds 3 zeros. Therefore, the products will be 193,400, 1,934,000, and 19,340,000 respectively.
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Answered by keshavgandhi04 | 2024-08-23