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Ch-7 Ratio and Proportion Complete Chapter In One Shot From Selina Concise For ICSE Class 10 Math
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In ICSE (Indian Certificate of Secondary Education) mathematics, Chapter 7 often covers the topic of "Ratio and Proportion." Here are some important definitions and concepts related to ratio and proportion:
Ratio: A ratio is a comparison of two quantities by division. It is typically expressed in the form "a:b" or "a/b," where "a" and "b" are two numbers. For example, if there are 3 red balls and 5 blue balls, the ratio of red balls to blue balls is 3:5.
Proportion: A proportion is an equation that states that two ratios are equal. It is often written in the form "a:b = c:d." If a proportion is true, it means that the four quantities a, b, c, and d are in proportion to each other.
Means and Extremes: In a proportion a:b = c:d, "a" and "d" are called the "extremes," while "b" and "c" are called the "means." The product of the means is equal to the product of the extremes, i.e., a * d = b * c.
Continued Proportion: In a continued proportion, if a:b = b:c, then it is written as a:b:c. In this case, the middle term (b) is called the "mean proportion" between the first term (a) and the third term (c).
Properties of Proportions: Proportions have some important properties, such as the ability to cross-multiply to solve for unknown values and the fact that if the means are equal, or if the extremes are equal, then the proportion is true.
Direct Proportion: In a direct proportion, two quantities change in the same ratio. If one quantity doubles, the other also doubles, and if one quantity triples, the other also triples.
Inverse Proportion: In an inverse proportion, two quantities change in inverse ratio. If one quantity doubles, the other is halved, and if one quantity triples, the other is reduced to one-third.
Unitary Method: The unitary method is a technique used to solve problems involving ratios and proportions. It involves finding the value of one unit and then using it to find the value of other quantities.
Percentage: Percentage is a special kind of ratio where the denominator is 100. It is often used to express proportions as a percentage of the whole.
Understanding ratios and proportions is essential in various mathematical and real-world applications, including solving problems related to scaling, mixing ingredients, finance, and more. Mastery of these concepts is crucial for solving problems in mathematics and practical scenarios.
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jindal maths point
7009509669
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for online tuition or for any doubt u can contact me at 7009509669
In ICSE (Indian Certificate of Secondary Education) mathematics, Chapter 7 often covers the topic of "Ratio and Proportion." Here are some important definitions and concepts related to ratio and proportion:
Ratio: A ratio is a comparison of two quantities by division. It is typically expressed in the form "a:b" or "a/b," where "a" and "b" are two numbers. For example, if there are 3 red balls and 5 blue balls, the ratio of red balls to blue balls is 3:5.
Proportion: A proportion is an equation that states that two ratios are equal. It is often written in the form "a:b = c:d." If a proportion is true, it means that the four quantities a, b, c, and d are in proportion to each other.
Means and Extremes: In a proportion a:b = c:d, "a" and "d" are called the "extremes," while "b" and "c" are called the "means." The product of the means is equal to the product of the extremes, i.e., a * d = b * c.
Continued Proportion: In a continued proportion, if a:b = b:c, then it is written as a:b:c. In this case, the middle term (b) is called the "mean proportion" between the first term (a) and the third term (c).
Properties of Proportions: Proportions have some important properties, such as the ability to cross-multiply to solve for unknown values and the fact that if the means are equal, or if the extremes are equal, then the proportion is true.
Direct Proportion: In a direct proportion, two quantities change in the same ratio. If one quantity doubles, the other also doubles, and if one quantity triples, the other also triples.
Inverse Proportion: In an inverse proportion, two quantities change in inverse ratio. If one quantity doubles, the other is halved, and if one quantity triples, the other is reduced to one-third.
Unitary Method: The unitary method is a technique used to solve problems involving ratios and proportions. It involves finding the value of one unit and then using it to find the value of other quantities.
Percentage: Percentage is a special kind of ratio where the denominator is 100. It is often used to express proportions as a percentage of the whole.
Understanding ratios and proportions is essential in various mathematical and real-world applications, including solving problems related to scaling, mixing ingredients, finance, and more. Mastery of these concepts is crucial for solving problems in mathematics and practical scenarios.
thanks for watching
jindal maths point
7009509669
like subscribe and share for more updates @jindalmathspoint
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