When two numbers are divided, the quotient is 60, and if you remove the 0 of the divisor digit, what

The analysis process is as follows:

The division is an expression.

Dividend Divisor = quotient.

When two numbers are divided, the quotient is 60, which can be expressed as: Divisor divisor = 60.

If you remove the 0 of the divisor, it is equivalent to the divisor 10, which is the abbreviation of the divisor 10 times. The literal expression in this case: dividend (divisor 10) = quotient 10=60 10=600.

Divide two numbers, the quotient is 60, if you remove the 0 of the divisor digit, the quotient = 60 10 600, answer: if you remove the 0 of the divisor digit, the quotient is 600

Removing the 0 of the divisor is the original divisor, then the quotient should be 10 times the original, that is, 600

Example: 1000 10=100

Removing the 0,1000 on the divisor 1=1000 principle: divisor divided by a few quotients multiplied by a few, the equal relationship remains unchanged.

Removing the 0 in the single digit is equivalent to dividing the idiotic divisor by 10, and multiplying the original Spine Quotient by 10 will do.

The wild sale is 100 10 = 1000.

Divide two numbers, the quotient is 40, if the dividend is unchanged, remove the 0 of the divisor, the quotient is: 40x10=400

Solution: From the meaning of the question, it can be seen that the dividend is reduced by 10 times, and when the divisor is unchanged, the quotient is also reduced by 10 times, so the original quotient is 8 10 = 80

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The original quotient was 80

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If the 0 of the single digit is removed from the divisor, it is reduced by 10 times, so the quotient is also reduced by 10 times, so the original quotient of these two numbers is 8*10=80

The quotient of two numbers divided by is 60, and if the divisor remains unchanged, how many times will the divisor be expanded, and the quotient will shrink by the same multiple. How many times the divisor shrinks, but the quotient expands by the same multiple.

The law of change of quotient is taught on the basis of pen multiplication and two-digit pen division, which is the basis for simple division operations, and at the same time lays the foundation for future learning the basic properties of decimal multiplication, division, fractions, and ratios.

There are three laws of change in quotients:

1. The dividend and the divisor expand (or shrink) by the same multiple (except 0) at the same time, and the quotient remains unchanged.

2. The dividend remains the same, how many times the divisor expands, and the quotient shrinks by the same multiple. How many times the divisor shrinks, but the quotient expands by the same multiple.

3. The divisor remains unchanged, how many times the dividend is expanded, and the quotient is expanded by the same multiple. How many times the dividend is reduced, and the quotient is reduced by the same multiple.

Corresponding exercises:

1. The quotient of two numbers divided by two numbers is 12, and if the dividend and the divisor are divided by 3 at the same time, then the quotient is (12).

Analysis: The dividend and the divisor are multiplied or divided by the same number at the same time (except 0), and the quotient does not change.

2. The dividend is unchanged, the divisor is multiplied by 3, and the quotient (divided by 3).

Analysis: The dividend is unchanged, and the change of the divisor and the quotient is opposite, that is, the divisor is multiplied (or divided) by a few, and the quotient is divided by (or multiplied) by a few. When solving problems, it is easy to mistakenly think that when the dividend is unchanged, the change in the divisor and the quotient is the same.

In this problem, the dividend is constant, the divisor is multiplied by 3, and the quotient should be divided by 3.

If you add a "0" to the end of the divisor, then the quotient expands by 10 times: 26 10=260

So the answer is: 260

Divide two numbers, the quotient is 40, if the dividend is unchanged, remove the 0 of the divisor, the quotient is: 40x10=400

In a division equation, the relationship between the dividend, the remainder, the divisor and the quotient is: (dividend - remainder) divisor = quotient, denoted as: dividend divisor = quotient... remainder, and then derive: quotient divisor + remainder = dividend.

If the number a divided by the number b (non-zero) is inexhaustible, the resulting quotient is an incomplete quotient. For example: 10 3=3....1, where 3 is incomplete quotient.

The dividend remains unchanged, and removing the 0 of the divisor digit is equivalent to a 10-fold reduction in the divisor.

Quotient = 40x10 = 400

Dividend. If you remove the 0 digit from the single digit, it will be reduced by 10 times.

So. The quotient has also shrunk by a factor of 10.

So. The original quotient of these two numbers is 8*10=80

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Pro, two numbers are divided, if the dividend is removed from the single digit o, the divisor is unchanged, and the quotient is 8, then the original quotient of these two numbers is 80

Because the dividend is removed from the single digit of zero, in fact, the spine is reduced by 10 times, the divisor remains the same, and the quotient is also reduced by 10 times, so the cover of the acacia quotient expands by 10 times to the original quotient.

Because the zero of the single digit is removed from the dividend, in fact, the dividend is reduced by 10 times, and the divisor remains unchanged, and the quotient is also reduced by 10 times, so the quotient expands by 10 times, and the chain Xiangmin is the original Shang branch.