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McGraw Hill My Math Grade 4 Chapter 2 Lesson 4 Answer Key Estimate Sums and Differences
All the solutions provided in McGraw Hill Math Grade 4 Answer Key PDF Chapter 2 Lesson 4 Estimate Sums and Differences will give you a clear idea of the concepts.
McGraw-Hill My Math Grade 4 Answer Key Chapter 2 Lesson 4 Estimate Sums and Differences
Math in My World
Answer: 5,481 + 2,326 is about 7,800
Answer : $7,542 – $3,225 is about 4,300
Answer: Covington has about 21,000 more people.
Answer: 829 + 1,560 nearly is 2,800
Explanation: Given, 829 + 1,560 For 829 , nearest hundred will be 800 For 1,560 nearest thousand will be 2,000 Then 800 + 2,000 = 2,800 So, 829 + 1,560 nearly is 2,800
Guided Practice
Estimate. Round each number to the given place value.
Question 1. 1,454 + 335; hundreds ____ + ___ = _____ Answer: 300 + 1500 = 1800
Explanation: Given, 1,454 + 335 Rounding to the nearest hundreds we get 300 + 1500 = 1800
Question 2. 2,871 + 427; hundreds ____ + ___ = _____ Answer: 2900 + 400 = 3200
Explanation: Given, 2,871 + 427 Rounding to the nearest hundreds we get 2900 + 400 = 3200
Question 3. $2,746 – $1,529; tens ____ – ___ = _____ Answer: $2750 +$1530 = $4,280
Explanation: Given, $2,746 – $1,529 Rounding to the nearest ten we get $2750 +$1530 = $4,280
Question 4. 48,344 – 7,263; thousands ____ – ___ = _____ Answer: 48000 + 7000 = 55000
Explanation: Given, 48,344 – 7,263 Rounding to the nearest thousands we get 48000 + 7000 = 55000
Independent Practice
Question 5. $5,238 + $3,420; hundreds Answer: $5200 + $3400 = $8600
Explanation: Given, $5,238 + $3,420 Rounding to the nearest hundreds we get $5200 + $3400 = $8600
Question 6. $4,127 + $2,666; hundreds Answer: $4,100 + $2,600 = $6,700
Explanation: Given, $4,127 + $2,666 Rounding to the nearest hundreds we get $4,100 + $2,600 = $6,700
Question 7. 5,342 + 298; hundreds Answer: 5,300 + 300 = 5,600
Explanation: Given, 5,342 + 298 Rounding to the nearest hundreds we get 5,300 + 300 = 5,600
Question 8. 3,182 + 6,618; hundreds Answer: 3,200 + 6,600 = 9,800
Explanation: Given, 3,182 + 6,618 Rounding to the nearest hundreds we get 3,200 + 6,600 = 9,800
Question 9. 48,205 + 50,214; thousands Answer: 48,000 + 50,000 = 98,000
Explanation: Given, 48,205 + 50,214 Rounding to the nearest thousands we get 48,000 + 50,000 = 98,000
Question 10. $25,497 + $54,088; ten thousands Answer: $30,000 + $50,000 = $80,000
Explanation: Given, $25,497 + $54,088 Rounding to the nearest ten thousands we get $30,000 + $50,000 = $80,000
Question 11. $7,172 – $5,103; hundreds Answer: $7,200 – $5,100 = $2,100
Explanation: Given, $7,172 – $5,103 Rounding to the nearest hundreds we get $7,200 – $5,100 = $2,100
Question 12. 9,185 – 6,239; thousands Answer: 9,000 – 6,000 = 3,000
Explanation: Given, 9,185 – 6,239 Rounding to the nearest thousands we get 9,000 – 6,000 = 3,000
Question 13. 2,647 – 256; hundreds Answer: 2,600 – 300 = 2,300
Explanation: Given, 2,647 – 256 Rounding to the nearest hundreds we get 2,600 – 300 = 2,300
Question 14. 27,629 – 5,364; thousands Answer: 28,000 – 5,000 = 23,000
Explanation: Given, 27,629 – 5,364 Rounding to the nearest thousands we get 28,000 – 5,000 = 23,000
Question 15. $27,986 – $4,521; thousands Answer: $28,000 – $5,000 = $ 23,000
Explanation: Given, $27,986 – $4,521 Rounding to the nearest thousands we get $28,000 – $5,000 = $23,000
Question 16. $47,236 – $20,425; thousands Answer: $47,000 – $20,000 = $27,000
Explanation: Given, $47,236 – $20,425 Rounding to the nearest thousands we get $47,000 – $20,000 = $27,000
Problem Solving
The table shows the tallest buildings in the world. Round each height to the nearest hundred. Write a number sentence to solve.
Explanation: Given, Willis Tower is 1,450 ft Jin Mao Building is 1,381 Rounding to the nearest hundreds we get 1,400 – 1,300 = 100 ft So, Willis Tower is about 100 ft taller than Jin Mao Building
Question 18. Mathematical PRACTICE 4 Model Math Estimate the difference between the height of the Taipei 101 building and the Empire State Building. Answer: The difference between the height of the Taipei 101 building and the Empire State Building is 400 ft
Explanation: Given, Empire State Building is 1,250 ft Taipei 101 building is 1,669 ft Rounding to the nearest hundreds we get 1,700 – 1,300 = 400 ft So, The difference between the height of the Taipei 101 building and the Empire State Building is 400 ft
Question 19. About how much taller is Petronas Towers than the Empire State Building? Answer: Petronas Towers is about 200 ft taller than Empire State Building .
Explanation: Given, Empire State Building is 1,250 ft Petronas Towers is 1,482 ft Rounding to the nearest hundreds we get 1,500 – 1,300 = 200 ft So, Petronas Towers is about 200 ft taller than Empire State Building .
HOT Problems
Question 20. Mathematical PRACTICE 2 Reason Write two numbers that when rounded to the thousands place have an estimated sum of 10,000. Answer: The numbers are 5,968 and 3,897
Explanation: Let the numbers be , 5,968 and 3,897 Rounding to the nearest thousands we get 6,000 + 4,000 = 10,000 So, The numbers are 5,968 and 3,897
Question 21. ? Building on the Essential Question How do you know if an estimate is reasonable? Explain. Answer: A reasonable estimate does not exceed the original numbers in a problem. Subtract the smaller number from the larger one to check for reasonableness. In this example, you would subtract 600 from 651 to get 51. The numbers are reasonably close, so you can probably accept that 651 is the correct answer.
McGraw Hill My Math Grade 4 Chapter 2 Lesson 4 My Homework Answer Key
Estimate. Round each number to the nearest hundred.
Estimate. Round each number to the nearest thousand.
Question 3. $5,486 + $8,602 Answer: $5,000 + $9,000 = $14,000
Explanation: Given, $5,486 + $8,602 Rounding to the nearest thousands we get $5,000 + $9,000 = $14,000
Question 4. 95,438 – 62,804 Answer: 95,000 – 63,000 = 32,000
Explanation: Given, 95,438 – 62,804 Rounding to the nearest thousands we get 95,000 – 63,000 = 32,000
Question 5. A total of 2,691 people attended the school play. A total of 1,521 people attended the band concert. About how many more people attended the play than the concert? Answer: About 1,500 more people attended the play than the concert
Explanation: Given, A total of 2,691 people attended the school play. A total of 1,521 people attended the band concert. Then, 2,691 – 1,521 Rounding to the nearest hundreds we get 3,000 – 1,500 = 1,500 So, About 1,500 more people attended the play than the concert
Question 6. The highest point in Texas, Guadalupe Peak, is 8,749 feet high. The highest point in California, Mount Whitney, is 14,497 feet high. About how much higher is Mount Whitney than Guadalupe Peak? Answer: 5800 ft
Explanation: Given, The highest point in Texas, Guadalupe Peak, is 8,749 feet high. The highest point in California, Mount Whitney, is 14,497 feet high. Then, 14,497 – 8,749 Rounding to the nearest hundreds we get 14,500 – 8,700 = 5,800 So, Mount Whitney is about 5,800 feet more than the Guadalupe Peak
Question 7. Mathematical PRACTICE 2 Use Number Sense Maria’s school raised $23,240 in magazine sales and Cole’s school raised $16,502. About how much more money did Maria’s school raise? Answer: Maria’s school raised about $6,000 more money than Cole’s school
Explanation: Given, Maria’s school raised $23,240 in magazine sales and Cole’s school raised $16,502 Then, $23,240 – $16,502 Rounding to the nearest thousands we get $23,000 – $17,000 = $6,000 So, Maria’s school raised about $6,000 more money than Cole’s school
Test Practice
Question 8. Which is the correct estimate for 63,621 – 41,589 rounded to the nearest hundred? A. 22,040 B. 22,000 C. 20,000 D. 22,032 Answer: B
Explanation: Given, 63,621 – 41,589 Rounding to the nearest hundreds we get 63,600 – 41,600 = 22,000 So, the correct estimate is 63,600 – 41,600 = 22,000
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Envision Math Grade 5 Answer Key Topic 2.3 Estimating Sums and Differences
Envision math 5th grade textbook answer key topic 2.3 estimating sums and differences.
Another Example How can you estimate differences? Estimate 22.8 – 13.9.
Question 1. Which estimate is closer to the actual difference? How can you tell without subtracting? Answer:
Question 2. When is it appropriate to estimate an answer? Answer:
Guided Practice*
Do you know HOW?
In 1 through 6, estimate the sums and differences.
Question 1. 49 + 22 Answer:
Question 2. 86 – 18 Answer:
Question 3. 179 + 277 Answer:
Question 4. 232 – 97 Answer:
Question 5. 23.8 – 4.7 Answer:
Question 6. 87.2 + 3.9 Answer:
Do you UNDERSTAND?
Question 7. Give an example of when estimating is useful. Answer:
Question 8. The students in the example at the top collected more cans of dog food in week 4 than in week 3. Estimate about how many more. Answer:
Independent Practice
In 9 through 24, estimate each sum or difference
Question 21. 3,205 – 2,812 Answer;
Question 22. 93 – 46 Answer;
Question 23. 1,052 + 963 Answer:
Question 24. 149 – 51 Answer:
In 25 through 39, estimate each sum or difference.
Question 33. 77.11 – 8.18 Answer:
Question 34. 35.4 – 7.8 Answer:
Question 36. 89.66 – 27.9 Answer:
Question 37. 22.8 + 49.2 + 1.7 Answer:
Question 38. 67.5 – 13.7 Answer:
Question 39. $9.10 + $48.50 + $5.99 Answer:
Problem Solving
Question 40. Writing to Explain The cost of one CD is $16.98, and the cost of another CD is $9.29. Brittany estimated the cost of these two CDs to be about $27. Did she overestimate or underestimate? Explain. Answer:
Question 41. Martha cycled 14 miles each day on Saturday and Monday, and 13 miles each day on Tuesday and Thursday. How many miles did she cycle in all? Answer:
Question 42. One fifth-grade class has 11 boys and 11 girls. A second fifth-grade class has 10 boys and 12 girls. There are 6 math teachers. To find the total number of fifth-grade students, what information is not needed? A. The number of girls in the first class. B. The number of boys in the first class. C. The number of math teachers. D. The number of boys in the second class. Answer:
Question 43. On vacation, Steven spent $13 each day on Monday and Tuesday. He spent $9 each day on Wednesday and Thursday. If Steven brought $56 to spend, how much did he have left to spend? Answer:
Question 44. Estimate 74.05 + 9.72 + 45.49 by rounding to the nearest whole number. What numbers did you add? A. 75, 10, and 46 B. 74.1, 9.7, and 45.5 C. 74, 10, and 45 D. 75, 10, and 50 Answer:
Number Patterns
The following numbers form a pattern. 3, 7, 11, 15, 19, … In this case the pattern is a simple one. The pattern is add 4. Some patterns are more complicated. Look at the following pattern. 20, 24, 30, 34, 40, 44, 50, … In this case, the pattern is add 4, add 6. Look for a pattern. Find the next two numbers.
Question 1. 9, 18, 27, 36, 45, … Answer:
Question 2. 90, 80, 70, 60, 50, … Answer:
Question 3. 2, 102, 202, 302, … Answer:
Question 4. 26, 46, 66 , 86, … Answer:
Question 5. 20, 31, 42, 53, 64, … Answer:
Question 6. 100, 92, 84, 76, 68, … Answer:
Question 7. 1, 3, 9, 27, … Answer:
Question 8. 800, 400, 200, 100, … Answer:
Question 9. 20, 21, 19, 20, 18, 19, 17, … Answer:
Question 10. 10, 11, 21, 22, 32, 33, … Answer:
Question 11. 25, 32, 28, 35, 31, 38, … Answer:
Question 12. 5, 15, 10, 20, 15, 25, 20, … Answer:
Question 13. The following numbers are called Fibonacci numbers. 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, … Explain how you could find the next two numbers. Answer:
Question 14. Write a Problem Write a number pattern that involves two operations. Answer:
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Mr. Venna - Fifth Grade Mathematics
Southern columbia area middle school.
enVision Mathematics Overview & Additional Practice Pages (HOMEWORK)
The math program that we will be using in fifth grade is enVision Mathematics. This program consists of sixteen (16) Topics. The students will be given an assessment at the end of each Topic. However, longer Topics may also have an assessment given halfway through the Topic. Vocabulary Quizzes will typically be given every 2-3 Topics.
Below is a list of the sixteen (16) Topics and accompanying lessons. I have linked the "Additional Practice" or homework for each Topic/lesson in case students forget their Additional Practice Workbook (APW) at school. The accompanying answer keys are also posted as students become better acclimated to fifth grade math.
Topic 1 – Understand Place Value
1. Patterns with Exponents and Powers of 10 Additional Pratice 1-1 Answer Key 1-1 2. Understand Whole-Number Place Value Additional Practice 1-2 Answer Key 1-2 3. Decimals to Thousandths Additional Practice 1-3 Answer Key 1-3 4. Understand Decimal Place Value Additional Practice 1-4 Answer Key 1-4 5. Compare Decimals Additional Practice 1-5 Answer Key 1-5 6. Round Decimals Additional Practice 1-6 Answer Key 1-6 7. PROBLEM SOLVING: Look For and Use Structure Additional Practice 1-7 Answer Key 1-7 Topic 2 – Use Models and Strategies to Add and Subtract Decimals
1. Mental Math Additional Practice 2-1 Answer Key 2-1
2. Estimate Sums and Differences of Decimals Additional Practice 2-2 Answer Key 2-2
3. Use Models to Add and Subtract Decimals Additional Practice 2-3 Answer Key 2-3
4. Use Strategies to Add Decimals Additional Practice 2-4 Answer Key 2-4
5. Use Strategies to Subtract Decimals Additional Practice 2-5 Answer Key 2-5
6. PROBLEM SOLVING: Model with Math Additional Practice 2-6 Answer Key 2-6 Topic 3 – Fluently Multiply Multi-Digit Whole Numbers
1. Multiply Greater Numbers by Powers of 10 Additional Practice 3-1 (pages 27-28) Answer Key 3-1
2. Estimate Products Additonal Practice 3-2 (pages 29-30) Answer Key 3-2
3. Multiply by 1-Digit Numbers Additional Practice 3-3 (pages 31-32) Answer Key 3-3
4. Multiply 2-Digit by 2-Digit Numbers Additional Pratcie 3-4 (pages 33-34) Answer Key 3-4
5. Multiply 3-Digit by 2-Digit Numbers Additional Practice 3-5 (pages 35-36) Answer Key 3-5
6. Multiply Whole Numbers with Zeros Additional Practice 3-6 (pages 37-38) Answer Key 3-6
7. Practice Multiplying Multi-Digit Numbers Additional Practice 3-7 (pages 39-40) Answer Key 3-7
8. Solve Word Problems Using Multiplication Additional Practice 3-8 (pages 41-42) Answer Key 3-8
9. PROBLEM SOLVING: Critique Reasoning Additional Practice 3-9 (pages 43-44) Answer Key 3-9 Topic 4 – Use Models and Strategies to Multiply Decimals
1. Multiply Decimals by Powers of 10 Additional Practice 4-1 (pages 45-46) Answer Key 4-1
2. Estimate the Product of a Decimal and a Whole Number Additional Practice 4-2 (pages 47-48) Answer Key 4-2
3. Use Models to Multiply a Decimal and a Whole Number Additional Practice 4-3 (pages 49-50) Answer Key 4-3
4. Multiply a Decimal by a Whole Number Additional Practice 4-4 (pages 51-52) Answer Key 4-4
5. Use Models to Multiply a Decimal and a Decimal Additional Practice 4-5 (pages 53-54) Answer Key 4-5
6. Multiply Decimals Using Partial Products Additional Practice 4-6 (pages 55-56) Answer Key 4-6
7. Use Properties to Multiply Decimals Additional Practice 4-7 (pages 57-58) Answer Key 4-7
8. Use Number Sense to Multiply Decimals Additional Practice 4-8 (pages 59-60) Answer Key 4-8
9. PROBLEM SOLVING: Model with Math Additional Practice 4-9 (pages 61-62) Answer Key 4-9 Topic 5 – Use Models and Strategies to Divide Whole Numbers
1. Use Patterns and Mental Math to Divide Additional Practice 5-1 (pages 63-64) Answer Key 5-1
2. Estimate Quotients with 2-Digit Divisors Additional Practice 5-2 (pages 65-66) Answer Key 5-2
3. Use Models and Properties to Divide with 2-Digit Divisors Additional Practice 5-3 (pages 67-68) Answer Key 5-3
4. Use Partial Quotients to Divide Additional Practice 5-4 (pages 69-70) Answer Key 5-4
5. Use Sharing to Divide: 2-Digit Divisors Additional Practice 5-5 (pages 71-72) Answer Key 5-5
6. Use Sharing to Divide: Greater Dividends Additional Practice 5-6 (pages 73-74) Answer Key 5-6
7. Choose a Strategy to Divide Additional Practice 5-7 (pages 75-76) Answer Key 5-7
8. PROBLEM SOLVING: Make Sense and Persevere Additional Practice 5-8 (pages 77-78) Answer Key 5-8 Topic 6 – Use Models and Strategies to Divide Decimals
1. Patterns for Dividing with Decimals Additional Practice 6-1 (pages 79-80) Answer Key 6-1
2. Estimate Decimal Quotients Additional Practice 6-2 (pages 81-82) Answer Key 6-2
3. Use Models to Divide by a 1-Digit Whole Number Additional Practice 6-3 (pages 83-84) Answer Key 6-3
4. Divide by a 2-Digit Whole Number Additional Practice 6-4 (pages 85-86) Answer Key 6-4
5. Divide by a Decimal Additional Practice 6-5 (pages 87-88) Answer Key 6-5
6. PROBLEM SOLVING: Reasoning Additional Practice 6-6 (pages 89-90) Answer Key 6-6 Topic 7 – Use Equivalent Fractions to Add and Subtract Fractions
1. Estimate Sums and Differences of Fractions Additional Practice 7-1 (91-92) Answer Key 7-1 2. Find Common Denominators Additional Practice 7-2 (93-94) Answer Key 7-2
3. Add Fractions with Unlike Denominators Additional Practice 7-3 (95-96) Answer Key 7-3
4. Subtract Fractions with Unlike Denominators Additional Practice 7-4 (97-98) Answer Key 7-4 5. Add and Subtract Fractions Additional Practice 7-5 (99-100) Answer Key 7-5 6. Estimate Sums and Differences of Mixed Numbers Additional Practice 7-6 (101-102) Answer Key 7-6 7. Use Models to Add Mixed Numbers Additional Practice 7-7 (103-104) Answer Key 7-7
8. Add Mixed Numbers Additional Practice 7-8 (105-106) Answer Key 7-8
9. Use Models to Subtract Mixed Numbers Additional Practice 7-9 (107-108) Answer Key 7-9
10. Subtract Mixed Numbers Additional Practice 7-10 (109-110) Answer Key 7-10
11. Add and Subtract Mixed Numbers Additional Practice 7-11 (111-112) Answer Key 7-11
12. PROBLEM SOLVING: Model with Math Additional Practice 7-12 (113-114) Answer Key 7-12 Topic 8 – Apply Understanding of Multiplication to Multiply Fractions
1. Multiply a Fraction by a Whole Number Additional Practice 8-1 (115-116) Answer Key 8-1
2. Multiply a Whole Number by a Fraction Additional Practice 8-2 (117-118) Answer Key 8-2
3. Multiply Fractions and Whole Numbers Additional Practice 8-3 (119-120) Answer Key 8-3
4. Use Models to Multiply Two Fractions Additional Practice 8-4 (121-122) Answer Key 8-4
5. Multiply Two Fractions Additional Practice 8-5 (123-124) Answer Key 8-5
6. Area of a Rectangle Additional Practice 8-6 (125-126) Answer Key 8-6
7. Multiply Mixed Numbers Additional Practice 8-7 (127-128) Answer Key 8-7
8. Multiplication as Scaling Additional Practice 8-8 (129-130) Answer Key 8-8
9. PROBLEM SOLVING: Make Sense and Persevere Additional Practice 8-9 (131-132) Answer Key 8-9
Topic 9 – Apply Understanding of Division to Divide Fractions
1. Fractions and Division Additional Practice 9-1 (133-134) Answer Key 9-1
2. Fractions and Mixed Numbers as Quotients Additional Practice 9-2 (135-136) Answer Key 9-2
3. Use Multiplication to Divide Additional Practice 9-3 (137-138) Answer Key 9-3
4. Divide Whole Numbers by Unit Fractions Additional Practice 9-4 (139-140) Answer Key 9-4
5. Divide Unit Fractions by Non-Zero Whole Numbers Additional Practice 9-5 (141-142) Answer Key 9-5
6. Divide Whole Numbers and Unit Fractions Additional Practice 9-6 (143-144) Answer Key 9-6
7. Solve Problems Using Division Additional Practice 9-7 (145-146) Answer Key 9-7
8. PROBLEM SOLVING: Repeated Reasoning Additional Practice 9-8 (147-148) Answer Key 9-8 Topic 10 – Represent and Interpret Data
1. Analyze Line Plots Additional Practice 10-1 (149-150) Answer Key 10-1
2. Make Line Plots Additional Practice 10-2 (151-152) Answer Key 10-2
3. Solve Word Problems Using Measurement Data Additiomal Practice 10-3 (153-154) Answer Key 10-3
4. PROBLEM SOLVING: Critique Reasoning Additional Practice 10-4 (155-156) Answer Key 10-4 Topic 11 – Understand Volume Concepts
1. Model Volume Additional Practice 11-1 (157-158) Answer Key 11-1
2. Develop a Volume Formula Additional Practice 11-2 (159-160) Answer Key 11-2
3. Combine Volumes of Prisms Additional Practice 11-3 (161-162) Answer Key 11-3
4. Solve Word Problems Using Volume Additional Practice 11-4 (163-164) Answer Key 11-4
5. PROBLEM SOLVING: Use Appropriate Tools Additional Practice 11-5 (165-166) Answer Key 11-5 Topic 12 – Convert Measurements
1. Convert Customary Units of Length Additional Practice 12-1 (167-168) Answer Key 12-1
2. Convert Customary Units of Capacity Additional Practice 12-2 (169-170) Answer Key 12-2
3. Convert Customary Units of Weight Additional Practice 12-3 (171-172) Answer Key 12-3
4. Convert Metric Units of Length Additional Practice 12-4 (173-174) Answer Key 12-4
5. Convert Metric Units of Capacity Additional Practice 12-5 (175-176) Answer Key 12-5
6. Convert Metric Units of Mass Additional Practice 12-6 (177-178) Answer Key 12-6
7. Convert Units of Time Additional Practice 12-7 (179-180) Answer Key 12-7
8. Solve Word Problems Using Measurement Conversions Additional Practice 12-8 (181-182) Answer Key 12-8
9. PROBLEM SOLVING: Precision Additional Practice 12-9 (183-184) Answer Key 12-9
Topic 13 – Write and Interpret Numerical Expressions
1. Evaluate Expressions Additional Practice 13-1 (185-186) Answer Key 13-1
2. Write Numerical Expressions Additional Practice 13-2 (187-188) Answer Key 13-2
3. Interpret Numerical Expressions Additional Practice 13-3 (189-190) Answer Key 13-3
4. PROBLEM SOLVING: Reasoning Additional Practice 13-4 (191-192) Answer Key 13-4 Topic 14 – Graph Points on the Coordinate Plane
1. The Coordinate System Additional Practice 14-1 (pages 193-194) Answer Key 14-1
2. Graph Data Using Ordered Pairs Additional Practice 14-2 (pages 195-196) Answer Key 14-2
3. Solve Problems Using Ordered Pairs Additional Practice 14-3 (pages 197-198) Answer Key 14-3
4. PROBLEM SOLVING: Reasoning Additional Practice 14-4 (pages 199-200) Answer Key 14-4 Topic 15 – Algebra: Analyze Patterns and Relationships
1. Numerical Patterns Additional Practice 15-1 (pages 201-202) Answer Key 15-1
2. More Numerical Patterns Additional Practice 15-2 (pages 203-204) Answer Key 15-2
3. Analyze and Graph Relationships Additional Practice 15-3 (pages 205-206) Answer Key 15-3
4. PROBLEM SOLVING: Make Sense and Persevere Additional Practice 15-4 (pages 207-208) Answer Key 15-4 Topic 16 – Geometric Measurement: Classify 2-Dimensional Figures
1. Classify Triangles Additional Practice 16-1 (pages 209-210) Answer Key 16-1
2. Classify Quadrilaterals Additional Practice 16-2 (pages 211-212) Answer Key 16-2
3. Continue to Classify Quadrilaterals Additional Practice 16-3 (pages 213-214) Answer Key 16-3
4. PROBLEM SOLVING: Construct Arguments Additional Practice 16-4 (pages 215-216) Answer Key 16-4
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Chapter 5, Lesson 2: Estimating Sums and Differences
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COMMENTS
McGraw-Hill My Math Grade 5 Answer Key Chapter 5 Lesson 2 Estimate Sums and Differences One way to estimate is to use rounding. If you round numbers to a lesser place value, you are likely to get an estimate that is closer to the exact answer.
What are the benefits of McGraw Hill My Math Grade 5 Answer Key Pdf? Mcgraw hill math grade 5 Volume 1 & 2 answer key pdf covers the sections like assessment test, exercises, practice test, review test, etc.
My Math 5th Grade Chapter 5 Lesson 2 Estimate Sums and Differences. One way to estimate is to use rounding. If you round numbers to a lesser place value, you are likely to get an...
McGraw-Hill My Math Grade 4 Answer Key Chapter 2 Lesson 4 Estimate Sums and Differences. Math in My World. Example 1. The Central School District needs 5,481 forks and 2,326 spoons for a school function. About how many forks and spoons will they need altogether? Estimate 5,481 + 2,326. Round to the hundreds place.
Sample answers: Rounding, about 72 lb; compatible numbers, about 70 lb. The rounded numbers are closer to the original numbers, so the rounded estimate will be closer to the actual total weight. Lesser amount; Sample answer: There is no room to store the extra mulch, so the gardener should order just the amount he needs. 18 Topic 2 Lesson 2-2
Envision Math 5th Grade Textbook Answer Key Topic 2.3 Estimating Sums and Differences. How can you estimate sums? Students are collecting cans of dog food to give to an animal shelter. Estimate the sum of the cans collected in Weeks 3 and 4. Another Example How can you estimate differences? Estimate 22.8 – 13.9. One Way
I have linked the "Additional Practice" or homework for each Topic/lesson in case students forget their Additional Practice Workbook (APW) at school. The accompanying answer keys are also posted as students become better acclimated to fifth grade math. Topic 1 – Understand Place Value. 1.
Use benchmarks of 0, 1__, and 1 to estimate the sum or 2 difference. Then find the actual sum or difference. 1 7___ 12 + __5 6 Estimate: Sum: 2 4__ 9-___7 18 Estimate: Difference: Solve. Explain how you know your answer is reasonable. 3 Jordan is making a beaded necklace. Two thirds of the beads she uses are red and ___4 of the beads are blue ...
9. 1 Plan Your Solution Find the approximate height difference between the birdhouse and the tree house. Is it greater than or less than the approximate difference in height between the swing set and the tree house? Round each mixed number to the nearest whole number. 15 - 12 = 3 feet; 12 - 8 = 4 feet; 1 foot less than.
Lesson Resources Extra Examples Group Activity Cards Personal Tutor Self-Check Quizzes. Hotmath Homework Help Math Review ... 1. Chapter 5, Lesson 2: Estimating Sums ...