-
21
1-10 95 90 85 80 75 70 65 60 55 5011-20 45 40 35 30 25 20 15 10
5 0
1) 16 ounces = 2 cups
2) 56 ounces = 7 cups
3) 5 cups = 40 ounces
4) 4 cups = 32 ounces
5) 10 cups = 80 ounces
6) 6 cups = 3 pints
7) 4 cups = 2 pints
8) 10 cups = 5 pints
9) 7 pints = 14 cups
10) 10 pints = 20 cups
11) 12 pints = 6 quarts
12) 14 pints = 7 quarts
13) 10 quarts = 20 pints
14) 8 quarts = 16 pints
15) 5 quarts = 10 pints
16) 32 quarts = 8 gallons
17) 36 quarts = 9 gallons
18) 2 gallons = 8 quarts
19) 10 gallons = 40 quarts
20) 7 gallons = 28 quarts
One trick to remember the American Capacityconversions is to
remember the numbers:
8 2 2 4These correspond to the measurement units needed
for the next higher measurement unit (see theexample to the
right).
8 Ounces = 1 Cup2 Cups = 1 Pint2 Pints = 1 Quart4 Quarts = 1
Gallon
1. 16
2. 56
3. 5
4. 4
5. 10
6. 6
7. 4
8. 10
9. 7
10. 10
11. 12
12. 14
13. 10
14. 8
15. 5
16. 32
17. 36
18. 2
19. 10
20. 7
Fill in the blank to make each conversion true.Converting
American Capacity
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1 1-10 95 90 85 80 75 70 65 60 55 5011-20 45 40 35 30 25 20 15
10 5 0
1) 32 ounces = 4 cups
2) 16 ounces = 2 cups
3) 5 cups = 40 ounces
4) 3 cups = 24 ounces
5) 8 cups = 64 ounces
6) 6 cups = 3 pints
7) 12 cups = 6 pints
8) 2 pints = 4 cups
9) 5 pints = 10 cups
10) 9 pints = 18 cups
11) 18 pints = 9 quarts
12) 8 pints = 4 quarts
13) 7 quarts = 14 pints
14) 6 quarts = 12 pints
15) 5 quarts = 10 pints
16) 40 quarts = 10 gallons
17) 12 quarts = 3 gallons
18) 2 gallons = 8 quarts
19) 8 gallons = 32 quarts
20) 6 gallons = 24 quarts
One trick to remember the American Capacityconversions is to
remember the numbers:
8 2 2 4These correspond to the measurement units needed
for the next higher measurement unit (see theexample to the
right).
8 Ounces = 1 Cup2 Cups = 1 Pint2 Pints = 1 Quart4 Quarts = 1
Gallon
1. 32
2. 16
3. 5
4. 3
5. 8
6. 6
7. 12
8. 2
9. 5
10. 9
11. 18
12. 8
13. 7
14. 6
15. 5
16. 40
17. 12
18. 2
19. 8
20. 6
Fill in the blank to make each conversion true.Converting
American Capacity
Math www.CommonCoreSheets.com
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Answers
2
-
43
1-10 95 90 85 80 75 70 65 60 55 5011-20 45 40 35 30 25 20 15 10
5 0
1) 80 ounces = 10 cups
2) 32 ounces = 4 cups
3) 16 ounces = 2 cups
4) 7 cups = 56 ounces
5) 5 cups = 40 ounces
6) 8 cups = 4 pints
7) 6 cups = 3 pints
8) 12 cups = 6 pints
9) 5 pints = 10 cups
10) 8 pints = 16 cups
11) 4 pints = 2 quarts
12) 12 pints = 6 quarts
13) 9 quarts = 18 pints
14) 7 quarts = 14 pints
15) 3 quarts = 6 pints
16) 12 quarts = 3 gallons
17) 36 quarts = 9 gallons
18) 40 quarts = 10 gallons
19) 5 gallons = 20 quarts
20) 4 gallons = 16 quarts
One trick to remember the American Capacityconversions is to
remember the numbers:
8 2 2 4These correspond to the measurement units needed
for the next higher measurement unit (see theexample to the
right).
8 Ounces = 1 Cup2 Cups = 1 Pint2 Pints = 1 Quart4 Quarts = 1
Gallon
1. 80
2. 32
3. 16
4. 7
5. 5
6. 8
7. 6
8. 12
9. 5
10. 8
11. 4
12. 12
13. 9
14. 7
15. 3
16. 12
17. 36
18. 40
19. 5
20. 4
Fill in the blank to make each conversion true.Converting
American Capacity
Math www.CommonCoreSheets.com
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Answers
1-10 95 90 85 80 75 70 65 60 55 5011-20 45 40 35 30 25 20 15 10
5 0
1) 6,000 milliliters = 6 liters
2) 24,000 milliliters = 24 liters
3) 3,000 milliliters = 3 liters
4) 27,000 milliliters = 27 liters
5) 4,000 milliliters = 4 liters
6) 22,000 milliliters = 22 liters
7) 2,000 milliliters = 2 liters
8) 19,000 milliliters = 19 liters
9) 23,000 milliliters = 23 liters
10) 18,000 milliliters = 18 liters
11) 20 liters = 20,000 milliliters
12) 5 liters = 5,000 milliliters
13) 10 liters = 10,000 milliliters
14) 17 liters = 17,000 milliliters
15) 26 liters = 26,000 milliliters
16) 29 liters = 29,000 milliliters
17) 13 liters = 13,000 milliliters
18) 11 liters = 11,000 milliliters
19) 21 liters = 21,000 milliliters
20) 30 liters = 30,000 milliliters
1. 6,000
2. 24,000
3. 3,000
4. 27,000
5. 4,000
6. 22,000
7. 2,000
8. 19,000
9. 23,000
10. 18,000
11. 20
12. 5
13. 10
14. 17
15. 26
16. 29
17. 13
18. 11
19. 21
20. 30
Converting Metric CapacityFill in the blank to make each
conversion true.
1
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1-10 95 90 85 80 75 70 65 60 55 5011-20 45 40 35 30 25 20 15 10
5 0
1) 4,000 milliliters = 4 liters
2) 14,000 milliliters = 14 liters
3) 9,000 milliliters = 9 liters
4) 8,000 milliliters = 8 liters
5) 19,000 milliliters = 19 liters
6) 17,000 milliliters = 17 liters
7) 11,000 milliliters = 11 liters
8) 15,000 milliliters = 15 liters
9) 21,000 milliliters = 21 liters
10) 7,000 milliliters = 7 liters
11) 25 liters = 25,000 milliliters
12) 29 liters = 29,000 milliliters
13) 13 liters = 13,000 milliliters
14) 20 liters = 20,000 milliliters
15) 28 liters = 28,000 milliliters
16) 18 liters = 18,000 milliliters
17) 5 liters = 5,000 milliliters
18) 27 liters = 27,000 milliliters
19) 23 liters = 23,000 milliliters
20) 6 liters = 6,000 milliliters
1. 4,000
2. 14,000
3. 9,000
4. 8,000
5. 19,000
6. 17,000
7. 11,000
8. 15,000
9. 21,000
10. 7,000
11. 25
12. 29
13. 13
14. 20
15. 28
16. 18
17. 5
18. 27
19. 23
20. 6
Converting Metric CapacityFill in the blank to make each
conversion true.
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1-10 95 90 85 80 75 70 65 60 55 5011-20 45 40 35 30 25 20 15 10
5 0
1) 16,000 milliliters = 16 liters
2) 10,000 milliliters = 10 liters
3) 30,000 milliliters = 30 liters
4) 23,000 milliliters = 23 liters
5) 22,000 milliliters = 22 liters
6) 2,000 milliliters = 2 liters
7) 28,000 milliliters = 28 liters
8) 19,000 milliliters = 19 liters
9) 3,000 milliliters = 3 liters
10) 4,000 milliliters = 4 liters
11) 14 liters = 14,000 milliliters
12) 27 liters = 27,000 milliliters
13) 12 liters = 12,000 milliliters
14) 20 liters = 20,000 milliliters
15) 7 liters = 7,000 milliliters
16) 8 liters = 8,000 milliliters
17) 29 liters = 29,000 milliliters
18) 13 liters = 13,000 milliliters
19) 9 liters = 9,000 milliliters
20) 18 liters = 18,000 milliliters
1. 16,000
2. 10,000
3. 30,000
4. 23,000
5. 22,000
6. 2,000
7. 28,000
8. 19,000
9. 3,000
10. 4,000
11. 14
12. 27
13. 12
14. 20
15. 7
16. 8
17. 29
18. 13
19. 9
20. 18
Converting Metric CapacityFill in the blank to make each
conversion true.
3
-
87
1-10 95 90 85 80 75 70 65 60 55 5011-20 45 40 35 30 25 20 15 10
5 0
1) 4 feet = 48 inches
2) 5 feet = 60 inches
3) 3 feet = 36 inches
4) 8 feet = 96 inches
5) 10 feet = 120 inches
6) 2 yards = 6 feet
7) 1 yard = 3 feet
8) 6 yards = 18 feet
9) 9 yards = 27 feet
10) 10 yards = 30 feet
11) 24 feet = 8 yards
12) 15 feet = 5 yards
13) 9 feet = 3 yards
14) 21 feet = 7 yards
15) 12 feet = 4 yards
16) 12 foot = 1 feet
17) 84 inches = 7 feet
18) 72 inches = 6 feet
19) 108 inches = 9 feet
20) 24 inches = 2 feet
1. 48
2. 60
3. 36
4. 96
5. 120
6. 6
7. 3
8. 18
9. 27
10. 30
11. 24
12. 15
13. 9
14. 21
15. 12
16. 12
17. 84
18. 72
19. 108
20. 24
Fill in the blank to make the conversion true.Converting
American Lengths
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1 1-10 95 90 85 80 75 70 65 60 55 5011-20 45 40 35 30 25 20 15
10 5 0
1) 10 feet = 120 inches
2) 6 feet = 72 inches
3) 3 feet = 36 inches
4) 9 feet = 108 inches
5) 1 foot = 12 inches
6) 4 yards = 12 feet
7) 2 yards = 6 feet
8) 9 yards = 27 feet
9) 7 yards = 21 feet
10) 8 yards = 24 feet
11) 15 feet = 5 yards
12) 9 feet = 3 yards
13) 3 feet = 1 yard
14) 18 feet = 6 yards
15) 30 feet = 10 yards
16) 24 inches = 2 feet
17) 60 inches = 5 feet
18) 48 inches = 4 feet
19) 84 inches = 7 feet
20) 96 inches = 8 feet
1. 120
2. 72
3. 36
4. 108
5. 12
6. 12
7. 6
8. 27
9. 21
10. 24
11. 15
12. 9
13. 3
14. 18
15. 30
16. 24
17. 60
18. 48
19. 84
20. 96
Fill in the blank to make the conversion true.Converting
American Lengths
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2
-
109Math www.CommonCoreSheets.com
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1-5 80 60 40 20 0
1) A builder had several boxes of nails that were partially
full.
1⁄7 6⁄7 5⁄7 4⁄7 5⁄7If he reorganized the nails so each box had
the same quantity, how full would each box be?
2) Look at the weight of the boxes below.
5⁄8 7⁄8 1⁄8 6⁄8 1⁄8 2⁄8 3⁄8If you were to redistribute the
material in the boxes so that each box had the same weight,how much
would each weigh?
3) The bags of candy below are fractions of a pound.
6⁄8 4⁄8 3⁄8 3⁄8 3⁄8 4⁄8If you were to redistribute the candy so
that each bag had the same amount, how muchwould be in each?
4) At a party, cups were filled with different amounts of
soda.
3⁄6 2⁄6 5⁄6 1⁄6 1⁄6 5⁄6 5⁄6 3⁄6 2⁄6If the soda had been poured
into the cups evenly, how much would be in each cup?
5) The pitchers below have different amounts of water in
them.
2⁄4 1⁄4 3⁄4 1⁄4 1⁄4 3⁄4 1⁄4 1⁄4If you were to redistribute the
water so that each pitcher had the same amount, how muchwould be in
each?
1.21⁄35 = 3⁄5
2.25⁄56
3.23⁄48
4.27⁄54 = 1⁄2
5.13⁄32
Redistributing FractionsSolve each problem.
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1-5 80 60 40 20 0
1) The bags of candy below are fractions of a pound.
3⁄4 1⁄4 2⁄4 3⁄4 1⁄4 1⁄4 1⁄4If you were to redistribute the candy
so that each bag had the same amount, how muchwould be in each?
2) A builder had several boxes of nails that were partially
full.
2⁄6 4⁄6 1⁄6 5⁄6 2⁄6 3⁄6 2⁄6If he reorganized the nails so each
box had the same quantity, how full would each box be?
3) The pitchers below have different amounts of water in
them.
3⁄5 1⁄5 1⁄5 4⁄5 2⁄5 3⁄5 3⁄5 3⁄5 2⁄5 4⁄5If you were to
redistribute the water so that each pitcher had the same amount,
how muchwould be in each?
4) Look at the weight of the boxes below.
1⁄4 2⁄4 1⁄4 1⁄4 1⁄4 1⁄4 2⁄4 3⁄4 3⁄4 1⁄4If you were to
redistribute the material in the boxes so that each box had the
same weight,how much would each weigh?
5) The buckets below are filled partially with sand.
3⁄6 5⁄6 5⁄6 4⁄6 4⁄6 4⁄6 3⁄6If you wanted to make it so each
bucket had the same amount, how much would eachbucket be
filled?
1.12⁄28 = 3⁄7
2.19⁄42
3.26⁄50 = 13⁄25
4.16⁄40 = 2⁄5
5.28⁄42 = 2⁄3
Redistributing FractionsSolve each problem.
2
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Answers
1-5 80 60 40 20 0
1) A builder had several boxes of nails that were partially
full.
2⁄4 3⁄4 3⁄4 3⁄4 1⁄4 3⁄4 2⁄4 3⁄4 3⁄4If he reorganized the nails
so each box had the same quantity, how full would each box be?
2) The buckets below are filled partially with sand.
1⁄4 1⁄4 1⁄4 2⁄4 3⁄4 1⁄4 2⁄4 1⁄4If you wanted to make it so each
bucket had the same amount, how much would eachbucket be
filled?
3) The bags of candy below are fractions of a pound.
5⁄6 2⁄6 5⁄6 5⁄6 5⁄6 4⁄6 4⁄6If you were to redistribute the candy
so that each bag had the same amount, how muchwould be in each?
4) At a party, cups were filled with different amounts of
soda.
5⁄8 5⁄8 3⁄8 7⁄8 2⁄8 4⁄8 2⁄8 6⁄8 4⁄8 3⁄8If the soda had been
poured into the cups evenly, how much would be in each cup?
5) The pitchers below have different amounts of water in
them.
6⁄7 5⁄7 5⁄7 2⁄7 1⁄7 3⁄7 5⁄7 3⁄7If you were to redistribute the
water so that each pitcher had the same amount, how muchwould be in
each?
1.23⁄36
2.12⁄32 = 3⁄8
3.30⁄42 = 5⁄7
4.41⁄80
5.30⁄56 = 15⁄28
Redistributing FractionsSolve each problem.
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1-10 90 80 70 60 50 40 30 20 10 0
1a) Find the sum of 1⁄3 + 1⁄3 + 2⁄3 + 1⁄3 + 1⁄3 .1b) Take the
sum of 1a and divide it by 5. What do you get? If possible, write
your
answer as a reduced fraction.
2a) Find the sum of 3⁄4 + 1⁄4 + 3⁄4 + 3⁄4 + 1⁄4 + 1⁄4 + 3⁄4 +
3⁄4 + 2⁄4 + 1⁄4 .2b) Take the sum of 2a and divide it by 10. What
do you get? If possible, write your
answer as a reduced fraction.
3a) Find the sum of 2⁄3 + 2⁄3 + 1⁄3 + 1⁄3 + 2⁄3 + 1⁄3 + 2⁄3 +
2⁄3 + 2⁄3 + 2⁄3 .3b) Take the sum of 3a and divide it by 10. What
do you get? If possible, write your
answer as a reduced fraction.
4a) Find the sum of 3⁄4 + 2⁄4 + 1⁄4 + 3⁄4 .4b) Take the sum of
4a and divide it by 4. What do you get? If possible, write your
answer as a reduced fraction.
5a) Find the sum of 1⁄3 + 1⁄3 + 1⁄3 + 1⁄3 + 2⁄3 + 1⁄3 + 2⁄3 .5b)
Take the sum of 5a and divide it by 7. What do you get? If
possible, write your
answer as a reduced fraction.
6a) Find the sum of 1⁄5 + 4⁄5 + 4⁄5 + 4⁄5 + 1⁄5 + 2⁄5 + 2⁄5 +
3⁄5 + 1⁄5 + 1⁄5 .6b) Take the sum of 6a and divide it by 10. What
do you get? If possible, write your
answer as a reduced fraction.
7a) Find the sum of 2⁄3 + 1⁄3 + 2⁄3 + 1⁄3 + 1⁄3 + 1⁄3 + 1⁄3 +
1⁄3 + 2⁄3 .7b) Take the sum of 7a and divide it by 9. What do you
get? If possible, write your
answer as a reduced fraction.
8a) Find the sum of 2⁄3 + 1⁄3 + 2⁄3 + 2⁄3 + 1⁄3 + 1⁄3 .8b) Take
the sum of 8a and divide it by 6. What do you get? If possible,
write your
answer as a reduced fraction.
9a) Find the sum of 2⁄4 + 3⁄4 + 3⁄4 + 2⁄4 .9b) Take the sum of
9a and divide it by 4. What do you get? If possible, write your
answer as a reduced fraction.
10a) Find the sum of 3⁄5 + 3⁄5 + 2⁄5 + 4⁄5 + 3⁄5 + 3⁄5 + 3⁄5 +
4⁄5 + 3⁄5 + 2⁄5 .10b) Take the sum of 10a and divide it by 10. What
do you get? If possible, write your
answer as a reduced fraction.
1.6⁄3 6⁄15 = 2⁄5
2.21⁄4 21⁄40
3.17⁄3 17⁄30
4.9⁄4 9⁄16
5.9⁄3 9⁄21 = 3⁄7
6.23⁄5 23⁄50
7.12⁄3 12⁄27 = 4⁄9
8.9⁄3 9⁄18 = 1⁄2
9.10⁄4 10⁄16 = 5⁄8
10.30⁄5 30⁄50 = 3⁄5
Distributing Fraction SumsSolve each problem.
1
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1-10 90 80 70 60 50 40 30 20 10 0
1a) Find the sum of 2⁄3 + 1⁄3 + 1⁄3 + 2⁄3 + 1⁄3 + 1⁄3 + 2⁄3 .1b)
Take the sum of 1a and divide it by 7. What do you get? If
possible, write your
answer as a reduced fraction.
2a) Find the sum of 3⁄4 + 3⁄4 + 2⁄4 + 3⁄4 .2b) Take the sum of
2a and divide it by 4. What do you get? If possible, write your
answer as a reduced fraction.
3a) Find the sum of 3⁄5 + 1⁄5 + 3⁄5 .3b) Take the sum of 3a and
divide it by 3. What do you get? If possible, write your
answer as a reduced fraction.
4a) Find the sum of 1⁄4 + 2⁄4 + 3⁄4 .4b) Take the sum of 4a and
divide it by 3. What do you get? If possible, write your
answer as a reduced fraction.
5a) Find the sum of 3⁄4 + 2⁄4 + 2⁄4 + 3⁄4 + 1⁄4 + 3⁄4 .5b) Take
the sum of 5a and divide it by 6. What do you get? If possible,
write your
answer as a reduced fraction.
6a) Find the sum of 1⁄3 + 1⁄3 + 1⁄3 + 2⁄3 + 1⁄3 + 2⁄3 + 1⁄3 +
2⁄3 .6b) Take the sum of 6a and divide it by 8. What do you get? If
possible, write your
answer as a reduced fraction.
7a) Find the sum of 1⁄3 + 1⁄3 + 2⁄3 + 1⁄3 + 1⁄3 + 2⁄3 + 1⁄3 +
2⁄3 + 2⁄3 + 2⁄3 .7b) Take the sum of 7a and divide it by 10. What
do you get? If possible, write your
answer as a reduced fraction.
8a) Find the sum of 3⁄4 + 3⁄4 + 3⁄4 + 1⁄4 + 2⁄4 + 1⁄4 + 2⁄4 .8b)
Take the sum of 8a and divide it by 7. What do you get? If
possible, write your
answer as a reduced fraction.
9a) Find the sum of 2⁄3 + 2⁄3 + 2⁄3 + 1⁄3 + 1⁄3 + 1⁄3 + 2⁄3 .9b)
Take the sum of 9a and divide it by 7. What do you get? If
possible, write your
answer as a reduced fraction.
10a) Find the sum of 2⁄5 + 1⁄5 + 3⁄5 + 2⁄5 + 4⁄5 .10b) Take the
sum of 10a and divide it by 5. What do you get? If possible, write
your
answer as a reduced fraction.
1.10⁄3 10⁄21
2.11⁄4 11⁄16
3.7⁄5 7⁄15
4.6⁄4 6⁄12 = 1⁄2
5.14⁄4 14⁄24 = 7⁄12
6.11⁄3 11⁄24
7.15⁄3 15⁄30 = 1⁄2
8.15⁄4 15⁄28
9.11⁄3 11⁄21
10.12⁄5 12⁄25
Distributing Fraction SumsSolve each problem.
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1) The line plot below shows the distance(in miles) that each
member of a relayrace travelled.
Each × = 1 Mem
ber
××× ×
1⁄4 2⁄4 3⁄4 4⁄4
How far would each person have run ifthe distances were
distributed evenly?
2) The line plot below shows the weight(in grams) of vitamin
bottles.
Each × = 1 Bottle×
××××
1⁄5 2⁄5 3⁄5 4⁄5 5⁄5
If you were to redistribute the vitamins,so each bottle weighed
the same amount,how heavy would each bottle be?
3) The line plot below shows the amountof liquid (in liters) in
differentcontainers.
Each × = 1 Container
× ×
×××
1⁄3 2⁄3 3⁄3
Find the amount of liquid eachcontainer would have if if the
totalamount were redistributed equally.
4) The line plot below shows the amountof water a plant received
(in cups) overthe course of 6 days.
Each × = 1 Day
×× ×
×××
1⁄5 2⁄5 3⁄5 4⁄5 5⁄5
Find how many cups of water the plantwould have received if it
got the sameamount each day.
5) Chloe tore a sheet of paper into differentlength pieces. The
line plot belowshows the length (in inches) of eachpiece.
Each × = 1 Piece
×× ×
××
××
1⁄4 2⁄4 3⁄4 4⁄4
If she had tore the sheet into equal sizedpieces, how long would
each piece be?
6) Kaleb cut a rope into different lengths.The line plot below
shows the length (infeet) of the cut pieces.
Each × = 1 Piece
××
××
××
1⁄4 2⁄4 3⁄4 4⁄4
If he had cut the rope so each piece wasthe same length, how
long would eachpiece be?
1.9⁄16
2.19⁄25
3.12⁄15 = 4⁄5
4.17⁄30
5.18⁄28 = 9⁄14
6.14⁄24 = 7⁄12
Distributing Line Plot ValuesSolve each problem.
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1-6 83 67 50 33 17 0
1) The line plot below shows the weight(in kilograms) that each
cabinet shelf isholding.
Each × = 1 Shelf
××
××
××
1⁄4 2⁄4 3⁄4 4⁄4
Find the amount of weight each shelfwould have if the weight
wereredistributed equally.
2) The line plot below shows the amountof water a plant received
(in cups) overthe course of 4 days.
Each × = 1 Day
××× ×1⁄4 2⁄4 3⁄4 4⁄4
Find how many cups of water the plantwould have received if it
got the sameamount each day.
3) The line plot below shows the weight(in grams) of vitamin
bottles.
Each × = 1 Bottle
××
××× ×
1⁄3 2⁄3 3⁄3
If you were to redistribute the vitamins,so each bottle weighed
the same amount,how heavy would each bottle be?
4) Kaleb cut a rope into different lengths.The line plot below
shows the length (infeet) of the cut pieces.
Each × = 1 Piece
×× × ×1⁄5 2⁄5 3⁄5 4⁄5 5⁄5
If he had cut the rope so each piece wasthe same length, how
long would eachpiece be?
5) The line plot below shows the weight(in tons) of boxes on
pallets.
Each × = 1 Pallet
××
×× ×
××
1⁄5 2⁄5 3⁄5 4⁄5 5⁄5
If the weight were redistributed evenly,how much weight would be
on eachpallet?
6) The line plot below shows the pounds ofcandy a group of
friends received.
Each × = 1 friend
× ×××
1⁄5 2⁄5 3⁄5 4⁄5 5⁄5
If they split the total amount of candyevenly, how much would
each friendget?
1.16⁄24 = 2⁄3
2.5⁄16
3.11⁄18
4.8⁄20 = 2⁄5
5.20⁄35 = 4⁄7
6.13⁄20
Distributing Line Plot ValuesSolve each problem.
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1-10 91 82 73 64 55 45 36 27 18 911 0
Ex) 1)
2) 3)
4) 5)
6) 7)
8) 9)
10) 11)
L W H V
Ex. 4 2 2 16
1. 5 4 5 100
2. 2 5 3 30
3. 4 2 4 32
4. 2 4 3 24
5. 3 5 3 45
6. 3 4 2 24
7. 5 2 4 40
8. 4 5 5 100
9. 5 5 5 125
10. 2 2 2 8
11. 5 3 4 60
Finding Volume with Unit CubesFind the length, width and height
of the rectangular prism. Then find the volume.
1
-
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1-10 91 82 73 64 55 45 36 27 18 911 0
Ex) 1)
2) 3)
4) 5)
6) 7)
8) 9)
10) 11)
L W H V
Ex. 3 5 3 45
1. 2 3 3 18
2. 2 4 5 40
3. 2 4 2 16
4. 5 4 3 60
5. 2 5 3 30
6. 3 2 2 12
7. 4 2 3 24
8. 2 3 5 30
9. 3 2 3 18
10. 4 3 5 60
11. 2 3 4 24
Finding Volume with Unit CubesFind the length, width and height
of the rectangular prism. Then find the volume.
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1-10 91 82 73 64 55 45 36 27 18 911 0
Ex) 1)
2) 3)
4) 5)
6) 7)
8) 9)
10) 11)
L W H V
Ex. 3 4 5 60
1. 4 2 2 16
2. 5 2 3 30
3. 2 5 2 20
4. 4 2 5 40
5. 5 3 5 75
6. 5 3 4 60
7. 2 3 3 18
8. 2 3 4 24
9. 4 4 4 64
10. 3 2 2 12
11. 4 2 4 32
Finding Volume with Unit CubesFind the length, width and height
of the rectangular prism. Then find the volume.
3
-
2019
1-10 90 80 70 60 50 40 30 20 10 0
1) 4
6
8
2) 4
6
2
3) 3
9
4
4) 8
9
4
5) 4
3
2
6) 3
3
2
7) 6
8
9
8) 8
3
6
9) 8
5
4
10) 3
8
9
1. 192
2. 48
3. 108
4. 288
5. 24
6. 18
7. 432
8. 144
9. 160
10. 216
Find the volume of each of the rectangular prisms. Measured in
cm (not to scale).Finding Volume Of Rectangular Prisms
Math www.CommonCoreSheets.com
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Answers
1 1-10 90 80 70 60 50 40 30 20 10 0
1) 2
6
9
2) 9
7
9
3) 9
4
5
4) 2
7
6
5) 7
9
9
6) 2
4
9
7) 9
7
2
8) 2
4
7
9) 2
2
2
10) 2
6
5
1. 108
2. 567
3. 180
4. 84
5. 567
6. 72
7. 126
8. 56
9. 8
10. 60
Find the volume of each of the rectangular prisms. Measured in
cm (not to scale).Finding Volume Of Rectangular Prisms
Math www.CommonCoreSheets.com
Name:
Answers
2
-
2221
1-10 90 80 70 60 50 40 30 20 10 0
1) 8
5
9
2) 9
3
9
3) 5
6
4
4) 4
9
2
5) 2
3
8
6) 9
3
2
7) 5
3
3
8) 8
4
3
9) 2
6
8
10) 9
5
8
1. 360
2. 243
3. 120
4. 72
5. 48
6. 54
7. 45
8. 96
9. 96
10. 360
Find the volume of each of the rectangular prisms. Measured in
cm (not to scale).Finding Volume Of Rectangular Prisms
Math www.CommonCoreSheets.com
Name:
Answers
3 Modified 1-6 83 67 50 33 17 0
1)
7
3
5
3
4
2)
7
4
5
3
4
3)
9
3
4
5
4
4)
5
2
4
2
3
5)
7
2
3
5
2
6)
9
2
5
5
4
1.
2.
3.
4.
5.
6.
Find the total volume of each figure shown. Measured in cm (not
to scale).Finding Total Volume
Math www.CommonCoreSheets.com
Name:
Answers
1
-
2423
Modified 1-6 83 67 50 33 17 0
1)
6
3
5
4
2
2)
5
2
5
2
3
3)
7
3
5
4
3
4)
8
4
3
3
5
5)
6
4
3
3
3
6)
4
4
5
2
2
1.
2.
3.
4.
5.
6.
Find the total volume of each figure shown. Measured in cm (not
to scale).Finding Total Volume
Math www.CommonCoreSheets.com
Name:
Answers
2 1-6 83 67 50 33 17 0
1)
5
3
2
2
2)
9
4
2
4
3)
8
4
3
3
4)
9
2
3
5
5)
5
3
5
3
6)
5
4
5
3
1. 36 cm3
2. 78 cm3
3. 81 cm3
4. 46 cm3
5. 63 cm3
6. 46 cm3
Find the total volume of each figure shown. Measured in cm (not
to scale).Finding Total Volume
Math www.CommonCoreSheets.com
Name:
Answers
4
-
2625
1-6 83 67 50 33 17 0
1)
8
3
4
4
2)
8
3
5
4
3)
6
2
5
2
4)
5
2
5
2
5)
7
2
3
3
6)
6
3
2
2
1. 84 cm3
2. 64 cm3
3. 36 cm3
4. 48 cm3
5. 34 cm3
6. 28 cm3
Find the total volume of each figure shown. Measured in cm (not
to scale).Finding Total Volume
Math www.CommonCoreSheets.com
Name:
Answers
5 Math www.CommonCoreSheets.com
Name:
Answers
1-10 93 87 80 73 67 60 53 47 40 3311-15 27 20 13 7 0
A.
1
1
2
2
3
3
4
4
5
5
6
6
7
7
8
8
9
9
10
10
0
Y
X
B.
1
1
2
2
3
3
4
4
5
5
6
6
7
7
8
8
9
9
10
10
0
Y
X
C.
1
1
2
2
3
3
4
4
5
5
6
6
7
7
8
8
9
9
10
10
0
Y
X
D.
1
1
2
2
3
3
4
4
5
5
6
6
7
7
8
8
9
9
10
10
0
Y
X
1) Which coordinate plane has a shape at (7 , 8)?2) Which
coordinate plane has a shape at (3 , 8)?3) Which coordinate plane
has a shape at (5 , 10)?4) Which coordinate plane has a shape at (2
, 10)?5) Which coordinate plane has a shape at (5 , 1)?6) Which
coordinate plane has a shape at (5 , 8)?7) Which coordinate plane
has a shape at (8 , 4)?8) Which coordinate plane has a shape at (5
, 6)?9) Which coordinate plane has a shape at (4 , 5)?
10) Which coordinate plane has a shape at (0 , 10)?11) Which
coordinate plane has a shape at (8 , 3)?12) Which coordinate plane
has a shape at (1 , 0)?13) Which coordinate plane has a shape at (2
, 1)?14) Which coordinate plane has a shape at (7 , 9)?15) Which
coordinate plane has a shape at (4 , 2)?
1. B
2. B
3. B
4. A
5. D
6. B
7. B
8. C
9. D
10. D
11. A
12. B
13. C
14. D
15. C
Reading Coordinate PlanesDetermine which coordinate plane
answers each question.
1
-
2827Math www.CommonCoreSheets.com
Name:
Answers
1-10 93 87 80 73 67 60 53 47 40 3311-15 27 20 13 7 0
A.
1
1
2
2
3
3
4
4
5
5
6
6
7
7
8
8
9
9
10
10
0
Y
X
B.
1
1
2
2
3
3
4
4
5
5
6
6
7
7
8
8
9
9
10
10
0
Y
X
C.
1
1
2
2
3
3
4
4
5
5
6
6
7
7
8
8
9
9
10
10
0
Y
X
D.
1
1
2
2
3
3
4
4
5
5
6
6
7
7
8
8
9
9
10
10
0
Y
X
1) Which coordinate plane has a shape at (10 , 10)?2) Which
coordinate plane has a shape at (6 , 5)?3) Which coordinate plane
has a shape at (2 , 6)?4) Which coordinate plane has a shape at (5
, 7)?5) Which coordinate plane has a shape at (6 , 3)?6) Which
coordinate plane has a shape at (7 , 2)?7) Which coordinate plane
has a shape at (7 , 9)?8) Which coordinate plane has a shape at (6
, 6)?9) Which coordinate plane has a shape at (4 , 0)?
10) Which coordinate plane has a shape at (6 , 4)?11) Which
coordinate plane has a shape at (9 , 9)?12) Which coordinate plane
has a shape at (3 , 3)?13) Which coordinate plane has a shape at (1
, 2)?14) Which coordinate plane has a shape at (0 , 1)?15) Which
coordinate plane has a shape at (5 , 5)?
1. B
2. B
3. C
4. B
5. A
6. A
7. A
8. D
9. D
10. B
11. C
12. A
13. C
14. D
15. A
Reading Coordinate PlanesDetermine which coordinate plane
answers each question.
2 Math www.CommonCoreSheets.com
Name:
Answers
1-10 95 90 85 80 75 70 65 60 55 5011-20 45 40 35 30 25 20 15 10
5 0
1
2
3
4
5
6
7
8
9
10
109876543210
Y
X8
1) Star ( 0 , 5 )
2) Lightning ( 10 , 1 )
3) Circle ( 7 , 6 )
4) Heart ( 7 , 10 )
5) Cross ( 7 , 1 )
6) Triangle ( 5 , 1 )
7) Moon ( 8 , 0 )
8) Square ( 10 , 5 )
9) Diamond ( 5 , 9 )
10) Music Note ( 2 , 3 )
Determine which letter is at each coordinate using the grid
below.
1
2
3
4
5
6
7
8
9
10
109876543210
Y
X
11) (4 , 8) A
12) (6 , 7) C
13) (2 , 10) K
14) (1 , 7) J
15) (8 , 9) F
16) (4 , 6) H
17) (3 , 6) B
18) (1 , 8) G
19) (10 , 9) D
20) (6 , 4) E
1. ( 0 , 5 )
2. ( 10 , 1 )
3. ( 7 , 6 )
4. ( 7 , 10 )
5. ( 7 , 1 )
6. ( 5 , 1 )
7. ( 8 , 0 )
8. ( 10 , 5 )
9. ( 5 , 9 )
10. ( 2 , 3 )
11. A
12. C
13. K
14. J
15. F
16. H
17. B
18. G
19. D
20. E
Determining CoordinatesUse the grid below to determine the
coordinates where each figure is located.
1
-
3029Math www.CommonCoreSheets.com
Name:
Answers
1-10 95 90 85 80 75 70 65 60 55 5011-20 45 40 35 30 25 20 15 10
5 0
1
2
3
4
5
6
7
8
9
10
109876543210
Y
X1 4
1) Star ( 9 , 8 )
2) Lightning ( 6 , 1 )
3) Circle ( 9 , 3 )
4) Heart ( 1 , 0 )
5) Cross ( 1 , 2 )
6) Triangle ( 9 , 2 )
7) Moon ( 2 , 5 )
8) Square ( 1 , 1 )
9) Diamond ( 4 , 0 )
10) Music Note ( 0 , 6 )
Determine which letter is at each coordinate using the grid
below.
1
2
3
4
5
6
7
8
9
10
109876543210
Y
X
11) (8 , 2) G
12) (4 , 8) K
13) (6 , 5) J
14) (3 , 5) D
15) (1 , 3) H
16) (3 , 4) F
17) (9 , 4) B
18) (3 , 1) A
19) (7 , 8) E
20) (6 , 8) C
1. ( 9 , 8 )
2. ( 6 , 1 )
3. ( 9 , 3 )
4. ( 1 , 0 )
5. ( 1 , 2 )
6. ( 9 , 2 )
7. ( 2 , 5 )
8. ( 1 , 1 )
9. ( 4 , 0 )
10. ( 0 , 6 )
11. G
12. K
13. J
14. D
15. H
16. F
17. B
18. A
19. E
20. C
Determining CoordinatesUse the grid below to determine the
coordinates where each figure is located.
2 Modified 1-10 90 80 70 60 50 40 30 20 10 0
1)
17 in
10 in
2)
15 mm
19 mm
3)
17 mm
13 mm
4)
2 km
9 km
5)
77 mm
24 mm
6)
19 m
11 m
7)
76 ft
82 ft
8)
18 m
19 m
9)
12 km
13 km
10)
100 ft
81 ft
171 9 104.5 924
3,116 110.5 4,050 142.5
78 85
1.
2.
3.
4.
5.
6.
7.
8.
9.
10.
Find the area of each triangle. Units are not to scale.Finding
Area of Triangles
Math www.CommonCoreSheets.com
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Answers
1
-
3231
Modified 1-10 90 80 70 60 50 40 30 20 10 0
1)
16 in
20 in
2)
4 km
3 km
3)
17 km
16 km
4)
46 mm
41 mm
5)
18 km
19 km
6)
50 in
89 in
7)
35 ft
60 ft
8)
14 in
14 in
9)
71 in
65 in
10)
99 in
81 in
98 160 2,307.5 171
136 6 4,009.5 943
1,050 2,225
1.
2.
3.
4.
5.
6.
7.
8.
9.
10.
Find the area of each triangle. Units are not to scale.Finding
Area of Triangles
Math www.CommonCoreSheets.com
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Answers
2 Modified 1-10 90 80 70 60 50 40 30 20 10 0
1)
2 in
3 in
2)
39 yds
46 yds
3)
9 mm
5 mm
4)
92 in
44 in
5)
10 km
4 km
6)
65 mm
95 mm
7)
23 m
74 m
8)
15 km
19 km
9)
32 mm
20 mm
10)
15 m
12 m
22.5 142.5 20 90
2,024 3,087.5 320 851
897 3
1.
2.
3.
4.
5.
6.
7.
8.
9.
10.
Find the area of each triangle. Units are not to scale.Finding
Area of Triangles
Math www.CommonCoreSheets.com
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Answers
3