There's no such commonly recognised thing as 'indirect proportion'. If you mean Inverse Proportion, this is when one quantity decreases as another increases by the same factor.
As an example, the time it takes to run 100 m is inversely proportional to the speed you run at - if you double your speed, it takes you half as long.
Many maths problems run along the lines of "If it takes three men four days to build a wall, how long will it take five men to build the same wall?". This is inverse proportion. As you increase the number of men by a factor of 5/3, you decrease the time taken by a factor of 5/3, so the answer here is 2.4 days.
Direct proportion is when two things increase by the same factor. So an example would be "if I am paid twenty pounds for three hours work, how much should I receive for six?". As the time has increased by a factor of two, so does the money; you should receive £40.
the indirect form is indirect form hahaha :)
indirect-expense
Indirect
Cost allocation...
indirect exp
direct proportion indirect proportion additive proportion partitive proportion
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Direct Proportion-As one of the value increases,so does the other. Indirect Proportion-As one value increases,the other decreases. ~Hannah^^
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the three kinds of proportions are indirect proportion, direct proportion and thepartitive proportion
Direct, Indirect and Partitive.
direct indirect .....??
To determine if a proportion is direct or indirect, examine how the two quantities change in relation to each other. In a direct proportion, as one quantity increases, the other also increases (or decreases together), maintaining a constant ratio. In contrast, in an indirect (or inverse) proportion, as one quantity increases, the other decreases, resulting in a constant product. Analyzing this relationship helps classify the type of proportion.
Indirect. When x increases, y decreases. ( and conversely).
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Indirect proportion, also known as inverse proportion, occurs when two variables change in opposite ways; as one variable increases, the other decreases. For example, if the speed of a car increases, the time taken to travel a fixed distance decreases. This relationship can be expressed mathematically as ( x \cdot y = k ), where ( k ) is a constant. In summary, in indirect proportion, the product of the two variables remains constant.