Mathematics : asked on bebe5069
 23.10.2021

Write a problem that uses a fraction greater than 1

. 8

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Ben is making cookies. He needs 2/3 of a bag of sugar and 1 2/3 of a bag of baking power. How much total of bag does he need.
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A problem that uses a fraction greater than one could be 15/4 plus 1/4
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4/3 + 4/3 I hope this helps! have a good day!
Mathematics
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\frac{5}{8}x+5=3x-2

Step-by-step explanation:

Mathematics
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P Answered by Specialist

1. Using 3, 5 and 8 we can write the proper fractions (when numerator is less than the denominator) as \frac{3}{5} , \frac{3}{8} , \frac{5}{8}. As we can see these are just 3 in number.

Likewise, improper Fraction will be when the numerator is greater than the denominator and they are \frac{5}{3}, \frac{8}{5} , \frac{8}{3}. As we can see even these are just three in number.

2. a 11 is the numerator and 20 is the denominator

b 7 is the numerator and 512 is the denominator

c 12 is the numerator and 10 is the denominator

d 0 is the numerator and 78 is the denominator

3 Please keep in mid that a fraction is proper when the numerator is lesser than the denominator and is improper when the numerator is greater than or equal to the denominator. Thus, keeping in mind this rule let us proceed and check the given fractions.

a Proper

b Improper

c Proper

d Improper

4. When the numerator is equal to denominator, the fraction's value will always be equal to 1. When the numerator is greater than the denominator the fraction's value will always be greater than 1 and when the numerator is less than the denominator the fraction's value will always less than 1. Keeping these rules in mind let us proceed with the fractions given.

a. =

b. <

c. <

d. >

Mathematics
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P Answered by Specialist

1. Using 3, 5 and 8 we can write the proper fractions (when numerator is less than the denominator) as \frac{3}{5} , \frac{3}{8} , \frac{5}{8}. As we can see these are just 3 in number.

Likewise, improper Fraction will be when the numerator is greater than the denominator and they are \frac{5}{3}, \frac{8}{5} , \frac{8}{3}. As we can see even these are just three in number.

2. a 11 is the numerator and 20 is the denominator

b 7 is the numerator and 512 is the denominator

c 12 is the numerator and 10 is the denominator

d 0 is the numerator and 78 is the denominator

3 Please keep in mid that a fraction is proper when the numerator is lesser than the denominator and is improper when the numerator is greater than or equal to the denominator. Thus, keeping in mind this rule let us proceed and check the given fractions.

a Proper

b Improper

c Proper

d Improper

4. When the numerator is equal to denominator, the fraction's value will always be equal to 1. When the numerator is greater than the denominator the fraction's value will always be greater than 1 and when the numerator is less than the denominator the fraction's value will always less than 1. Keeping these rules in mind let us proceed with the fractions given.

a. =

b. <

c. <

d. >

Mathematics
Step-by-step answer
P Answered by Master

1 - The sum of best times for the legs is 56.81 +59.22 +57.39 +60.11 = 233.53 seconds (3.89 minutes). Without additional information about the effects of training or the normal variation in times, this is the best prediction we can make.

2 - Since the team’s best time for the race is less than 4 minutes, the eighth graders earn 40 points.

3- 58.3825 (About 58) Average is found by adding all the data up and dividing by the amount of info there is. In this Case: 233.53 divided by 4 = 58.3825 which is around 58.

4- The seventh graders because the eighth graders got 58 which is more than 50 so the 7th grader would get the points

5- Kate’s best friend jumped 8/21 feet more than Kate did. First to find the difference between two fractions they need a common denominator, 21 works for this. Then the actual fractions need to match the denominator. 7/21 and 15/21 are our new fractions. Then when subtraction you subtract the numerators, the answer to that is 8/21 after simplifying (in this case you cant) you subtract the whole numbers, 6 – 6 = 0 the add the whole and fraction together. Kate’s best friend jumped 8/21 more feet than Kate did.

6- The seventh graders.

7- 42 5/8 + 39 3/5 Find common denominator for the fractions and rewrite them using the common denominator: 5/8 = 25/40 3/5 = 24/40 25/40 + 24/40 = 49/40 = 1 9/40 1 9/40 + 42 + 39 = 82 9/40 feet.

8- 9/40 = 0.225, plus 82 feet = 82.225 feet,  this is less than 82.5, so the 8th graders earned the 50 points.

9- The equation would be the total of completed jumps divided by the total number of attempts: (2 +4 + 1) / (3 + 6 +4) = 7/13 = 0.538 average.

10- 0.538 is greater than 1/2 ( 0.50), so the 8th graders earned 50 points.

11- The race is 111.6 m long. 8 hurdles spaced 12.3 m apart means 7 spaces that are 12.3 m in length; 7*12.3 = 86.1

Step-by-step explanation:

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