Sharing In A Given Ratio Quiz! Test

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Quizzes Created: 17 | Total Attempts: 15,269
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  • 1/16 Questions

    Equivalent ratios: Complete the following 40 seconds : 2 minutes is equivalent to 1 : .......

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About This Quiz

Explore the Sharing in a Given Ratio Quiz! Test your ability to divide amounts and quantities like money and weight into specified ratios. Enhance your mathematical reasoning and problem-solving skills with practical applications.

Sharing In A Given Ratio Quiz! Test - Quiz

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  • 2. 

    Rewrite the ratio in the from 1 : n​10:21 = 1: .....

    Explanation
    The given ratio is 10:21. To rewrite it in the form 1:n, we need to find a common factor that can divide both 10 and 21. The common factor is 1. Dividing both numbers by 1 gives us 10/1:21/1, which simplifies to 10:21. Therefore, the ratio is already in the form 1:n, and the answer is 10:21.

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  • 3. 

    Equivalent ratios: Complete the following9 hours : 1 day is equivalent to  3 :  .......

    Explanation
    The equivalent ratio for 9 hours : 1 day is 3 : 8. This means that for every 3 hours, there is 1 day and for every 8 hours, there is 1 day as well. Therefore, the correct answer is 8,3:8.

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  • 4. 

    £12 in the ratio 1:2£________:£________

    Explanation
    The given question states that £12 is divided in the ratio 1:2. This means that the first part is 1 and the second part is 2. To find the value of each part, we divide £12 by the sum of the parts (1+2=3). £12/3 = £4. Therefore, the first part is £4 and the second part is £8.

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  • 5. 

    Divide the amount in the given ratio£10 in the ration  1:4£________  :  £________

    Explanation
    The given ratio is 1:4, which means that for every 1 pound, there are 4 pounds. Therefore, if we divide £10 in this ratio, we will have £2 for the first part and £8 for the second part.

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  • 6. 

    £40 in the ration 1:3£________:£________

    Explanation
    In the given ratio 1:3, the first blank represents the value that corresponds to 1 part. Since the value is £40, it can be concluded that each part is equal to £40. Therefore, the first blank is 10, as 10 parts of £40 each would make £400. Similarly, the second blank represents the value that corresponds to 3 parts. As each part is £40, three parts would be £120. Hence, the second blank is 30, as £120 can be represented as 3 parts of £40 each.

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  • 7. 

    Rewrite the ratio in the from 1 : n​2:5 = 1: ...........

    Explanation
    The given ratio is 1 : n^2 : 5. To rewrite this ratio in the form 1 : ..........., we need to determine the value of n. Given that the ratio 2.5, 1 : 2.5 is the answer, it means that n^2 is equal to 2.5 and n is equal to 1. Therefore, the ratio can be rewritten as 1 : 2.5 : 5.

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  • 8. 

    The ratio of female to male members of a sports centre is 3:1.The total amount of members of the centre is 400.Complete the sentences:The number of female members is ________The number of male members is ________ 

    Explanation
    The ratio of female to male members of the sports center is 3:1, which means that for every 3 female members, there is 1 male member. Since the total number of members is 400, we can calculate the number of female members by dividing 400 by the sum of the ratio's parts (3+1=4), and then multiplying by the first part of the ratio (3/4*400=300). Similarly, we can calculate the number of male members by dividing 400 by 4 and multiplying by the second part of the ratio (1/4*400=100). Therefore, there are 300 female members and 100 male members.

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  • 9. 

    Equivalent ratios: Complete the following 1kg : 300g is equivalent to 1 : ......

    Explanation
    The equivalent ratio for 1kg : 300g is 1 : 0.3. This means that for every 1 kilogram, there is 0.3 of a unit. In this case, the unit is grams. So, 300 grams is equivalent to 0.3 of a kilogram. Another way to express this ratio is 1 : 0.3, where for every 1 unit, there is 0.3 of another unit.

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  • 10. 

    Rewrite the ratio in the from 1 : n​4:5 = 1: ..........

    Explanation
    The given ratio is 4:5. To rewrite this ratio in the form 1:n, we need to find the value of n that makes the ratio 1:n equivalent to 4:5. To do this, we divide both sides of the ratio 4:5 by 4. This gives us 1:1.25. Therefore, the ratio 1:n is 1:1.25.

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  • 11. 

    Rewrite the ratio in the from 1 : n5:8 = 1: .....

    Explanation
    The given ratio is 5:8. To rewrite this ratio in the form 1:n, we need to find a common factor that can be divided by both 5 and 8. The common factor is 40. Dividing 5 by 5 and 8 by 5, we get 1:1.6. Therefore, the ratio 5:8 can be rewritten as 1:1.6.

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  • 12. 

    You can simplify a ratio by changing it into the form 1:n.For example:5 : 7 = 1 : 1.4    by dividing each side of the ratio by 5.Rewrite the ratio in the from 1 : n2:3 = 1: .......   (divide both sides by 2)

  • 13. 

    25kg in the ratio 2:3________kg:________kg

    Explanation
    The given question states that there is a total weight of 25kg, which is divided in the ratio of 2:3. This means that one part of the weight is 2 units and the other part is 3 units. To find the weight of each part, we need to divide the total weight by the sum of the ratio parts, which is 2+3=5. Therefore, each unit of the ratio represents 25kg/5 = 5kg. Multiplying this by the respective parts of the ratio, we find that the weights are 2 units * 5kg = 10kg and 3 units * 5kg = 15kg.

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  • 14. 

    1 day in the ratio 5:3________h:________h

    Explanation
    The ratio 5:3 represents the number of hours in a day. The first number, 5, corresponds to the number of hours in the first part of the day, while the second number, 3, represents the number of hours in the second part of the day. Therefore, in the given ratio, the first blank should be filled with 15 (5 multiplied by 3) and the second blank should be filled with 9 (3 multiplied by 3).

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  • 15. 

    Simplify the ratios: 3:9 is equivalent to ________:________ 5:25 is equivalent to ________:________ 14:35 is equivalent to ________:________ 4:24 is equivalent to ________:________  

  • 16. 

    £5 in the ratio 3:7£________:£________

    Explanation
    The given question states that £5 is in the ratio 3:7. This means that the total ratio is 3+7=10. To find the amount in each part of the ratio, we divide £5 by 10, which gives us £0.50. Therefore, the amounts in the ratio are £1.50 and £3.50.

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  • Current Version
  • Jan 22, 2024
    Quiz Edited by
    ProProfs Editorial Team
  • Jan 19, 2016
    Quiz Created by
    Ddouis14
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