20 14 enlarged 100 times is 201 4, right?

No, enlarging it by a factor of 100 is to move the decimal point to the right by two places.

Enlargement 100 times is;

Judgment: False;

Enlargement 100 times is;

Enlargement 9 times is.

Expanding 100 times is not, expanding 100 times should be 2014, this one is very simple.

This is not true, and the expansion by 100 times should be multiplied by 100

Wrong. It should be:

So the expansion of 100 times should be 2014

Incorrect. Enlargement 100 times is 2014 is not.

Enlargement 100 times is;

Correction: 100 times larger is 2014Namely.

No, the expansion 100 times should be 2014.

It should be 2014

Zoom in 100 times and move the decimal point back by two places to calculate the final answer.

Nineteen .01 is multiplied by 1,000 times by 1,000. So his answer was 19010.

Expanding to 10 times is to move the decimal point one place to the right, and the result is 201. Hope it helps.

Expanded to the original tenfold is 201

The process is as follows:

According to the inscription, the column formula is. That is, the expansion to ten times the original is 201.

Expanding to a tenfold size of the original is 201;

Summary. The expansion of the original 100 times is 126

How much is the original 100 times enlarged.

The expansion of the original 100 times is 126

The way to do it. This question tests the relationship between multiples, and whoever magnifies it by a few times can do it.

If the decimal point is moved to the right by one place, the original decimal will be expanded by a factor of 10; The decimal point is moved to the right by two places, and the original decimal is expanded by 100 times; ......

It becomes 101 and the decimal point is shifted to the right by two places. So, expanding to 100 times it is 101.

As for this topic, we have two ways of thinking, which one you can understand, choose which one, the first one, the idea of division.

How many times is 101, in other words, how many times is 101 is an obvious division, 101 times).

The second type: decimal point movement.

To 101 decimal places moved to the right by two places, indicating a 100-fold magnification.

Enlarge (or shrink) by 10 times, move the decimal point by one place to the right (or left), enlarge (or shrink) by 100 times, move the decimal point by two places to the right (or left), and so on. So, 100 times larger, it's 101

Expanding to 100 times it is 101.

Hope it helps!

100 times, with two decimal places to the right.

Expanding to its 100 is 101

That is, moving two decimal places to the right gives 101

Because after expanding the multiple, 101 is the decimal point moved to the right by two places, so it is expanded to 100 times...

Expanding to 100 times the original number is 101

The decimal point has been shifted to the right by two places, expanding by a factor of 100.

This one is also relatively simple, with 101. This is equivalent to a 100-fold expansion.

The expansion of 100 times is 101

Moving the decimal point to the right is expanding.

Moving the decimal point to the left is to shrink out.

A hundred, a hundredfold, is te amo.

101 divided by 100. i.e. 100 times larger.

If you enlarge it by 1000 times, it will be 1020Equivalent.

It's so easy. Put the enlargement (1000) times is 1020

Put the enlargement () times is 1020?

Put the enlargement (1000) times is 1020

I enlarge one point and two by 1,000 times. 1020。

That is, this one hundred and ninety three is the result of expansion.

Expand to 10 times, then use multiplication, expand to 10 times, equal.