Ex 11.1, 2 - A mixture of paint is prepared by mixing 1 part of red - Ex 11.1

part 2 - Ex 11.1, 2 - Ex 11.1 - Serial order wise - Chapter 11 Class 8 Direct and Inverse Proportions
part 3 - Ex 11.1, 2 - Ex 11.1 - Serial order wise - Chapter 11 Class 8 Direct and Inverse Proportions part 4 - Ex 11.1, 2 - Ex 11.1 - Serial order wise - Chapter 11 Class 8 Direct and Inverse Proportions part 5 - Ex 11.1, 2 - Ex 11.1 - Serial order wise - Chapter 11 Class 8 Direct and Inverse Proportions part 6 - Ex 11.1, 2 - Ex 11.1 - Serial order wise - Chapter 11 Class 8 Direct and Inverse Proportions

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Ex 11.1, 2 A mixture of paint is prepared by mixing 1 part of red pigments with 8 parts of base. In the following table, find the parts of base that need to be added.Given, 1 part of red pigment is mixed requires 8 parts of base. Finding parts of base If 4 parts of red pigments are added Let the parts of base to be added = y Since, as parts of red pigment increases, the parts of base to be added also increases. ∴ Parts of red pigment and parts of base are in direct proportion. 𝟏/𝟖 = 𝟒/𝒚 𝑦 × 1 = 4 × 8 𝑦 = 32 ∴ 32 parts of base are added with 4 parts of red pigment. If 7 parts of red pigments are added Let the parts of base to be added = y Since, Parts of red pigment and parts of base are in direct proportion. 𝟏/𝟖 = 𝟕/𝒚 𝑦 × 1 = 7 × 8 𝑦 = 56 ∴ 56 parts of base are added with 7 parts of red pigment. If 12 parts of red pigments are added Let the parts of base to be added = y Since, Parts of red pigment and parts of base are in direct proportion. 𝟏/𝟖 = 𝟏𝟐/𝒚 𝑦 × 1 = 12 × 8 𝑦 = 96 ∴ 96 parts of base are added with 12 parts of red pigment. If 20 parts of red pigments are added Let the parts of base to be added = y Since, Parts of red pigment and parts of base are in direct proportion. 𝟏/𝟖 = 𝟐𝟎/𝒚 𝑦 × 1 = 20 × 8 𝑦 = 160 ∴ 160 parts of base are added with 20 parts of red pigment. Thus, our table looks like

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