Compare Fractions 8/3 and 5/2 with Justification - Class 6 Maths - Comparing Fractions

part 2 - Question 1 (Page 174) - Comparing Fractions - Chapter 7 Class 6 - Fractions (Ganita Prakash) - Class 6 (Ganita Prakash & Old NCERT)
part 3 - Question 1 (Page 174) - Comparing Fractions - Chapter 7 Class 6 - Fractions (Ganita Prakash) - Class 6 (Ganita Prakash & Old NCERT) part 4 - Question 1 (Page 174) - Comparing Fractions - Chapter 7 Class 6 - Fractions (Ganita Prakash) - Class 6 (Ganita Prakash & Old NCERT) part 5 - Question 1 (Page 174) - Comparing Fractions - Chapter 7 Class 6 - Fractions (Ganita Prakash) - Class 6 (Ganita Prakash & Old NCERT) part 6 - Question 1 (Page 174) - Comparing Fractions - Chapter 7 Class 6 - Fractions (Ganita Prakash) - Class 6 (Ganita Prakash & Old NCERT) part 7 - Question 1 (Page 174) - Comparing Fractions - Chapter 7 Class 6 - Fractions (Ganita Prakash) - Class 6 (Ganita Prakash & Old NCERT) part 8 - Question 1 (Page 174) - Comparing Fractions - Chapter 7 Class 6 - Fractions (Ganita Prakash) - Class 6 (Ganita Prakash & Old NCERT) part 9 - Question 1 (Page 174) - Comparing Fractions - Chapter 7 Class 6 - Fractions (Ganita Prakash) - Class 6 (Ganita Prakash & Old NCERT)

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Question 1 (Page 174) Compare the following fractions and justify your answers: (a) 8/3, 5/2 To compare, we need to make denominator same To do this, we multiply both denominators 3 Γ— 2 = 6 So, our fractions become πŸ–/πŸ‘=πŸ–/πŸ‘ Γ—πŸ/𝟐 =πŸπŸ”/πŸ” Since 16 > 15 We can write 16/6 > 16/6 Or πŸ–/πŸ‘ > πŸ“/𝟐 πŸ“/𝟐=πŸ“/𝟐 Γ—πŸ‘/πŸ‘ =πŸπŸ“/πŸ” Question 1 (Page 174) Compare the following fractions and justify your answers: (b) 4/9, 3/7To compare, we need to make denominator same To do this, we multiply both denominators 9 Γ— 7 = 63 So, our fractions become πŸ’/πŸ—=πŸ’/πŸ— Γ—πŸ•/πŸ• =πŸπŸ–/πŸ”πŸ‘ πŸ‘/πŸ•=πŸ‘/πŸ• Γ—πŸ—/πŸ— =πŸπŸ•/πŸ”πŸ‘ Since 28 > 27 We can write 28/63 > 27/63 Or πŸ’/πŸ— > πŸ‘/πŸ• Question 1 (Page 174) Compare the following fractions and justify your answers: (c) 7/10, 9/14 To compare, we need to make denominator same To do this, we multiply both denominators 10 Γ— 14 = 140 But this is too big We can also make denominator 70 So, our fractions become πŸ•/𝟏𝟎=πŸ•/𝟏𝟎 Γ—πŸ•/πŸ• =πŸ’πŸ—/πŸ•πŸŽ Since 49 > 45 We can write 49/70 > 45/70 Or πŸ•/𝟏𝟎 > πŸ—/πŸπŸ’ πŸ—/πŸπŸ’=πŸ—/πŸπŸ’ Γ—πŸ“/πŸ“ =πŸ’πŸ“/πŸ•πŸŽ Question 1 (Page 174) Compare the following fractions and justify your answers: (d) 12/5, 8/5 Here, the denominator is already same So, we just compare numerators Since 12 > 8 We can write 𝟏𝟐/πŸ“ > πŸ–/πŸ– Question 1 (Page 174) Compare the following fractions and justify your answers: (e) 9/4, 5/2Basically, we need to make denominator same To do this, we multiply both denominators 4 Γ— 2 = 8 But, this is too big We can just do 2 Γ— 2 = 4 and only change 2nd fraction Let’s do that πŸ“/𝟐=πŸ“/𝟐 Γ—πŸ/𝟐 =𝟏𝟎/πŸ’ Thus, our fractions are πŸ—/πŸ’ and 𝟏𝟎/πŸ’ Since 9 < 10 We can write 9/4 < 10/4 Or πŸ—/πŸ’ < πŸ“/𝟐

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Davneet Singh

Davneet Singh has done his B.Tech from Indian Institute of Technology, Kanpur. He has been teaching from the past 15 years. He provides courses for Maths, Science and Computer Science at Teachoo