"Ratio and Proportion" PPT Courseware 2

"Ratio and Proportion" PPT Courseware 2
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Qingdao Edition Eighth Grade Mathematics Volume 1 pptx 6 MB
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"Ratio and Proportion" PPT Courseware 2

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"Ratio and Proportion" PPT Courseware 2

Understanding of Lianbi

Generally speaking, if the ratio of the first number to the second number is a:b, and the ratio of the second number to the third number is b:c, then the ratio of these three numbers can be written as a:b: c, it is said that a:b:c is the continuous ratio of three numbers a, b, c. In the same way, the continuous ratio of four numbers or more can be obtained.

Each term in a continuous ratio can be multiplied (divided) by a number that is not equal to 0, that is, if k≠0, then a:b:c=(ka):(kb):(kc). Properties of ratios Similar, but please note that a:b can be understood as a÷b, but a:b:c cannot be understood as a÷b÷c.

The key to writing a:b and b:c as consecutive ratios is to convert the consequent term of the previous ratio and the antecedent term of the next ratio into the same number. Method: Take the least common multiple of the consequent term of the previous ratio and the antecedent term of the next ratio as the middle term of the continuous ratio.

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Update Time: 2024-09-30

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