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Course: 8th grade   >   Unit 1

Multiplying & dividing in scientific notation.

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Chapter 1 - Lesson 7 Compute with Scientific Notation

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Compute With Scientific Notation Homework Practice

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Into Math Grade 8 Module 12 Lesson 3 Answer Key Compute with Scientific Notation

We included  HMH Into Math Grade 8 Answer Key  PDF   Module 12 Lesson 3 Compute with Scientific Notation to make students experts in learning maths.

HMH Into Math Grade 8 Module 12 Lesson 3 Answer Key Compute with Scientific Notation

I Can compute with scientific notation, choose appropriate units for real-world quantities, and convert values in scientific notation from one unit to another.

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HMH Into Math Grade 8 Module 12 Lesson 3 Answer Key Compute with Scientific Notation 1

B. What was the total number of visitors to Great Smoky Mountains National Park and Grand Canyon National Park?

Since the numbers are written with different powers of 10, we need to rewrite one number so they have the same power of 10. To do this, multiply the first factor by 10 and divide the power of 10 by 10. 1.13 × 10 7 = (1.13 × 10) × (10 7 ÷ 10) = _________ × ___________ Now add the first factors: ___________ + __________ = ____________ Express the sum with the same power of 10: ___________ × 10 6 . To write your answer in scientific notation, determine how to write the first factor as a number between 1 and 10. In this case, divide 17.27 by 10. To keep the value the same, multiply 10 6 by 10 to get 10 7 . __________ × 10 6 = __________ × 10 7 Answer: Since the numbers are written with different powers of 10, we need to rewrite one number so they have the same power of 10. To do this, multiply the first factor by 10 and divide the power of 10 by 10. 1.13 × 10 7 = (1.13 × 10) × (10 7 ÷ 10) = 11.3 × 10 7 Now add the first factors: 11.3 + 5.97 = 17.27 Express the sum with the same power of 10: 17.27 × 10 6 . To write your answer in scientific notation, determine how to write the first factor as a number between 1 and 10. In this case, divide 17.27 by 10. To keep the value the same, multiply 10 6 by 10 to get 10 7 . 17.27 × 10 6 = 1727 × 10 7

Turn and Talk How could you solve the problem in Part B by rewriting the quantity for the Grand Canyon rather than the Great Smoky Mountains? Answer:

HMH Into Math Grade 8 Module 12 Lesson 3 Answer Key Compute with Scientific Notation 3

B. Multiply to find the total amount of growth for the stalactite in 500 years. When you multiply or divide in scientific notation, multiply or divide the first factors by each other and multiply or divide the powers of 10 by each other. (3.3 × 10 -4 ) × (_________ × __________) = (3.3 × __________) × (10 -4 × __________) = ____________ × ____________ Answer: When you multiply or divide in scientific notation, multiply or divide the first factors by each other and multiply or divide the powers of 10. (3.3 × 10 -4 ) × (5 x 10²) = (3.3 × 5) × (10 -4 × 10²) The total amount of growth for the stalactite in 500 years. = 16.5 × 10 -2

HMH Into Math Grade 8 Module 12 Lesson 3 Answer Key Compute with Scientific Notation 4

The approximate growth for the stalactite in 500 years. = 16.5 × 10 -2 16.5 × 10 -2 in scientific notation is 1.65 × 10 -1 16.5 × 10 -2 in standard form is 0.165.

D. In Part B, which property of multiplication allows you to change the order of the factors, and which property allows you to regroup the factors so that you can multiply the first factors together and multiply the powers of 10 together? Answer: You can use the Distributive Property of multiplication to change the order of the factors and regroup the factors. So, you can multiply the first factors together and then multiply the powers of 10 together.

E. In Part B, what property of exponents makes it easy to multiply the powers of 10? Explain. Answer: The property of exponents makes it easy to multiply the powers of 10 is multiplying the two exponents when the bases are equal then the powers sound be added.

Turn and Talk In Part C, what unit of measure would be more appropriate to express the amount of growth than feet? Express the amount of growth using the measure you named.

HMH Into Math Grade 8 Module 12 Lesson 3 Answer Key Compute with Scientific Notation 5

C. You found the total area of the three national parks in square meters. Square kilometers is a more appropriate unit for a large area.

There are 1000 or 10 3 meters in 1 kilometer. So, there are 10 3 × 10 3 = 10 6 square meters in 1 square kilometer. Divide your result from Part B by 10 6 to express the total area in square kilometers. ____________ × ____________ ÷ 10 6 = ____________ × ___________ The total area of the national parks is __________ × ____________ square kilometers. Answer: There are 1000 or 103 meters in 1 kilometer. So, there are 103 × 103 = 106 square meters in 1 square kilometer. Divide your result from Part B by 106 to express the total area in square kilometers. 1.16 x 10 29 ÷ 10 6 = 1.16 x 10 23 The total area of the national parks is 1.16 x 10 23 square kilometers.

Turn and Talk How would you convert from square kilometers to square meters? Answer: To convert from square kilometers to square meters. Multiply the area by the conversion ratio and the area in the square meters is equal to the square kilometers multiplied by 1,000,000.

Check Understanding

Question 1. One library has 4.1 × 10 5 books. A second library has 6,200,000 books. Find the total number of books at the two libraries using scientific notation. Answer: Given that, The total number of books in the first library is 4.1 × 10 5 books. The total number of books in the second library is 6,200,000 books = 6.2 x 10 6 The total number of books = (4.1 × 10 5 ) + (6.2 x 10 6 ) = 10.3 x 10 11 10.3 x 10 11 in scientific notation is 1.03 x 10 12

Add or subtract. Express your answer in scientific notation.

Question 2. (5.7 × 10 8 ) + (3.2 × 10 6 ) Answer: Given that, (5.7 × 10 8 ) + (3.2 × 10 6 ) Here the bases are equal then the powers should be added. = (5.7 + 3.2) x (10 8 + 10 6 ) = 8.9 x (10 8+6 ) = 8.9 x 10 14 8.9 x 10 14 in scientific notation is 0.89 x 10 15

Question 3. (1.3 × 10 -4 ) – (7.5 × 10 -5 ) Answer: Given that, (1.3 × 10 -4 ) – (7.5 × 10 -5 ) Change 10 -5 to 10 -4 Move the decimal on 7.5 to the left by one place than 7.5 = 0.75 = (1.3 – 0.75) x 10 -4 = 0.55 x 10 -4 0.55 x 10 -4 in scientific notation is 5.5 x 10 -5

Multiply or divide. Express your answer in scientific notation.

Question 4. (2.8 × 10 7 ) × ( 3.5 × 10 -3 ) Answer: Given that, (2.8 × 10 7 ) × (3.5 × 10 -3 ) Multiply the coefficients and powers of ten separately then combine and add exponents in multiplication. = (2.8 x 3.5) x (10 7 × 10 -3 ) = 9.8 x (10 7+(-3) ) = 9.8 x (10 4 ) 9.8 x (10 4 ) in scientific notation is 9.8 x 10 4

Question 5. (7.2 × 10 12 ) ÷ (3 × 10 5 ) Answer: Given that, (7.2 × 10 12 ) ÷ (3 × 10 5 ) Divide the coefficients and powers of ten separately then combine and subtract exponents in the division. = (7.2/3) x (10 12 )/ (10 5 ) = 2.4 x 10 12-5 = 2.4 x 10 7 =   2.4 x 10 7 in scientific notation is 2.4 x 10 7

On Your Own

HMH Into Math Grade 8 Module 12 Lesson 3 Answer Key Compute with Scientific Notation 7

Question 6. Find the total average number of vehicles per day crossing the bridges. Answer: Given that, The total number of vehicles crossing the Golden gate bridge per day = 112,000. The total number of vehicles crossing the San Francisco- Oakland Bay Bridge = 2.7 x 10 7 112,000 = 1.12 x 10 2 The total average number of vehicles per day crossing the bridges = (1.12 x 10 2 ) + (2.7 x 10 7 ) = (1.12 + 2.7) x (10 2 x 10 7 ) = 3.82 x 10 9 = 3.82 x 10 9 in scientific notation is 3.82 x 10 9

Question 7. How many more vehicles cross the San Francisco-Oakland Bay Bridge each day than the Golden Gate Bridge, on average? Answer: Given that, The total number of vehicles crossing the Golden gate bridge per day = 112,000. The total number of vehicles crossing the San Francisco- Oakland Bay Bridge = 2.7 x 10 7 112,000 = 1.12 x 10 2 The vehicles cross the San Francisco-Oakland Bay Bridge each day than the Golden Gate Bridge = (2.7 x 10 7 ) – (1.12 x 10 2 ) 2.7 x 10 7 in standard form is 27,000,000 1.12 x 10 2 in standard form is 112 Therefore 27,000,000 – 112 = 26,999,888 26,999,888 in the scientific notation is 2.6,999,888 x 10 4

Question 8. Use Structure What is the average number of vehicles that cross each bridge in one year? Answer: Given that, The average number of vehicles crossing the Golden gate bridge per day = 112,000 = 1.12 x 10 2 The average number of vehicles crossing the San Francisco- Oakland Bay Bridge = 2.7 x 10 7

HMH Into Math Grade 8 Module 12 Lesson 3 Answer Key Compute with Scientific Notation 8

Question 10. About how many more people live in Houston than in El Paso? Express your answer in scientific notation. Answer: Given that, The population in the Houston = 2.3 x 10 6 The population in the El paso = 6,80,000 = 6.8 x 10 5 2.3 x 10 6 in standard form is2,300,000 6.8 x 10 5 in standard form is 680,000 The number of people live in Houston than in El Paso is 2,300,000 – 680,000 = 1,620,000 1,620,000 in scientific notation is 1.62 x 10 6

Question 11. About how many times as many people live in El Paso as in Corpus Christi? Answer: Given that, The population in the El paso = 6,80,000 = 6.8 x 10 5 The population in the Corpus Christo = 3.2 x 10 5 The number of people living in EI Paso as in Corpus Christi is (6.8 x 10 5 ) – (3.2 x 10 5 ) = (6.8 – 3.2) x 10 5 = 3.6 x 10 5 in scientific notation is 3.6 x 10 5 Therefore the number of people living in EI Paso as in Corpus Christi is 3.6 x 10 5

Question 12. STEM A typical Escherichia coil (or E. coi,) bacterial cell is about 7.9 × 10 -5 inch long. Suppose you could line up E. coil cells, end to end, across a Petri dish with a diameter of 2 inches. About how many cells would fit across the dish? Explain your method. Answer:

For Problems 13-14, a ream of paper contains 500 sheets and a case of paper contains 10 reams.

Question 13. An office supply store gets a delivery of 400 cases. How many sheets of paper are in the delivery? Express your answer in scientific notation. Answer: Given that, An office supply store gets a delivery of 400 cases 1 case = 10 reams 400 cases = 400 x 10 = 4000 reams 1 ream = 500 sheets 4000 reams = 4000 x 500 = 2,000,000 sheets. 2,000,000 sheets in scientific notation is 2 x 10 6

Question 14. Use Tools A ream of paper is 4.5 × 10 -2 meter thick. Use a calculator to find the thickness of a single sheet of paper. Then express the answer using a more appropriate unit of length. Answer: Given that, A ream of paper is 4.5 × 10 -2 meter thick 1 ream = 500 sheets The thickness of one sheet is 4.5 × 10 -2 /500 = 0.045/500 = 0.00009 meters Therefore the thickness of one sheet is 0.00009 meters

For Problems 15-16, the image shows the top speed at which a Galapagos tortoise can travel.

HMH Into Math Grade 8 Module 12 Lesson 3 Answer Key Compute with Scientific Notation 9

Question 15. At its top speed, how far does the tortoise travel in one minute? Use an appropriate unit of length for your answer. Answer: Given that, The speed of a tortoise is 3 x 10 -1 km/hr. How far tortoises travel in one minute is 1 hour 60 minutes. 1 minute = 3 x 10 -1 /60. = 0.3/60 = 0.005 0.005 in the scientific notation is 5 x 10 -3 The tortoise’s travel in one minute is 5 x 10 -3 km/min.

Question 16. The top speed of a cheetah is 1.2 × 10 2 kilometers per hour. How many times as fast is the cheetah as the tortoise? Answer:

Given that, The speed of a cheetah is 1.2 × 10 2 kilometres per hour. The speed of a tortoise is 3 x 10 -1 km/hr. The number of times as fast as the cheetah as the tortoise is (1.2 × 10 2 ) – (3 x 10 -1 ) 1.2 × 10 2 = 120 3 x 10 -1 =0.3 Therefor 120 – 0.3 = 119.7. 119.7 in scientific notation is 1.197 x 10 2 The number of times as fast is the cheetah as the tortoise is 1.197 x 10 2

Question 17. Open-Ended Write two numbers in scientific notation so that all of the following are true.

  • Both numbers are greater than 1 × 10 2 .
  • Both numbers are less than 1 × 10 6 .
  • The product of the two numbers is 5 × 10 6 .

Then use a calculator to verify the product of the two numbers. Answer:

Question 18. Reason New Zealand consists of hundreds of islands. Most of the population lives on the North Island, which has an area of 1.14 × 10 5 square kilometers, and the South Island, which has an area of 151,000 square kilometers. A. Which island has a greater area? How many square kilometers greater is it? Express your answer in scientific notation. Answer: Given that, The population lives on the North Island, which has an area of 1.14 × 10 5 square kilometres. The population lives on the South Island, which has an area of 151,000 square kilometers. 151,000 = 1.51 x 10 5 The South Island has the greater population. = (1.51 x 10 5 ) – (1.14 × 10 5 ) = 0.37 × 10 5 The South Island is 0.37 × 10 5 greater than the North Island. 0.37 × 10 5 in scientific notation is 3.7 × 10 4 square kilometers

B. The population of the North Island and South Island combined is about 4.8 × 10 6 . Find the approximate population density in people per square kilometer, rounded to the nearest unit. Explain your steps. Answer:

HMH Into Math Grade 8 Module 12 Lesson 3 Answer Key Compute with Scientific Notation 10

Given that, A single sesame seed weighs approximately 4 x 10 -6 1 kilogram = 1000 grams. Sesame seed per 1 gram = 4 x 10 -6 /1000 = 0.000004/1000 = 0.000000004 = 4 x 10 -9 grams Sesame seed per 1 gram = 4 x 10 -9 grams. 4 x 10 -9 grams in scientific notation is 4 x 10 -9 grams.

Question 20. Use Structure Marisol multiplies 3 × 10 -2 and 4 × 10 -5 and gets 12 × 10 -7 as the product. What steps should she take next to write the product using correct scientific notation? Explain why these steps will not change the value of the product. Answer:

For Problems 21-24, add or subtract. Express your answer in scientific notation.

Question 21. (1.4 × 10 5 ) + (9.5 × 10 -6 ) Answer: Given that, (1.4 × 10 5 ) + (9.5 × 10 -6 ) = (1.4 + 9.5) x (10 5 + 10 -6 ) If bases are equal then the powers should be added. = 10.9 x 10 -1 10.9 x 10 -1 in scientific notation is 1.09 x 10 0

Question 22. (4.7 × 10 10 ) – (6.8 × 10 9 ) Answer: Given that, (4.7 × 10 10 ) – (6.8 × 10 9 ) Convert 10 10 to 10 9 Move the decimal on 6.8 to the left by one place then 6.8 = 0.68 = (4.7 + 0.68) x 10 9 = 5.38 x 10 9 5.38 x 10 9 in scientific notation is 5.38 x 10 9

Question 23. (4.4 × 10 6 ) + (7.1 × 10 6 ) Answer: Given that, (4.4 × 10 6 ) + (7.1 × 10 6 ) = (4.4 + 7.1) x (10 6 +10 6 ) If bases are equal then the powers should be added. = 11.5 x 10 12 11.5 x 10 12 in scientific notation is 1.15 x 10 13

Question 24. (8.5 × 10 -2 ) – (8.5 × 10 -3 ) Answer: Given that, (8.5 × 10 -2 ) – (8.5 × 10 -3 ) Convert 10 -3 to 10 -2 Move the decimal on 8.5 to the left by one place than 8.5 = 0.85 = (8.5 – 0.85) x 10 -2 = 7.65 x 10 -2 (8.5 × 10 -2 ) – (8.5 × 10 -3 ) in the scientific notation is 7.65 x 10 -2

For Problems 25-28, multiply or divide. Express your answer in scientific notation.

Question 25. (1.8 × 10 3 ) × (2.25 × 10 5 ) Answer: Given that, (1.8 × 10 3 ) × (2.25 × 10 5 ) Multiply the coefficients and powers of ten separately then combine and add exponents in multiplication. = (1.8 x 2.25) x (10 3 × 10 5 ) = 4.05 x 10 3+5 = 4.05 x 10 8 (1.8 × 10 3 ) × (2.25 × 10 5 ) in the scientific notation is 4.05 x 10 8

Question 26. (6 × 10 -8 ) ÷ (1.5 × 10 -9 ) Answer: Given that, (6 × 10 -8 ) ÷ (1.5 × 10 -9 ) Divide the coefficients and powers of ten separately then combine and subtract exponents in the division. = (6/1.5) x (10 -8 )/ (10 -9 ) = 4 x 10 1 (6 × 10 -8 ) ÷ (1.5 × 10 -9 ) in scientific notation is 4 x 10 1

Question 27. (8.2 × 10 -7 ) × (3.1 × 10 11 ) Answer: Given that, (8.2 × 10 -7 ) × (3.1 × 10 11 ) Multiply the coefficients and powers of ten separately then combine and add exponents in multiplication. = (8.2 x 3.1) x (10 -7 × 10 11 ) = 25.42 x 10 4 (8.2 × 10 -7 ) × (3.1 × 10 11 ) = 25.42 x 10 4 25.42 x 10 4 in scientific notation is 2.542 x 10 5

Question 28. (9.6 × 10 5 ) ÷ (3 × 10 5 ) Answer: Given that, (9.6 × 10 5 ) ÷ (3 × 10 5 ) Divide the coefficients and powers of ten separately then combine and subtract exponents in the division. = 9.6/3 x (10 5 )/ (10 5 ) = 3.2 x 10 0 (9.6 × 10 5 ) ÷ (3 × 10 5 ) in scientific notation is 3.2 x 10 0

HMH Into Math Grade 8 Module 12 Lesson 3 Answer Key Compute with Scientific Notation 11

Lesson 12.3 More Practice/Homework

Question 1. School District A has 5.6 × 10 5 students. School District B has 2.5 × 10 5 students. What is the total number of students in the two school districts? Answer: Given that, School District A has 5.6 × 10 5 students. School District B has 2.5 × 10 5 students. The total sum of the two school districts = (5.6 × 10 5 ) + (2.5 × 10 5 ) = (5.6 + 2.5) x (10 5 +10 5 ) = 8.1 x 10 10 The total sum of the two school districts = 8.1 x 10 10

HMH Into Math Grade 8 Module 12 Lesson 3 Answer Key Compute with Scientific Notation 12

Question 2. What is the combined mass of an aphid and a worker ant? Answer: Given that, The mass of a typical aphid is 2 x 10 -7 kilogram. The mass of a typical worker ant is 3 × 10 -6 kilogram. The combined mass of an aphid and a worker ant is (2 x 10 -7 ) + (3 × 10 -6 ) = (2 + 3) x (10 -7 +10 -6 ) = 5 x 10 -13 kilogram. The combined mass of an aphid and a worker ant is 5 x 10 -13 kilogram.

Question 3. How much greater is the mass of a worker ant than the mass of an aphid? Answer: Given that, The mass of a typical worker ant is 3 × 10 -6 kilogram. The mass of a typical aphid is 2 x 10 -7 kilogram. The mass of a typical worker ant greater than typical aphid is (3 × 10 -6 ) – (2 x 10 -7 ) (3 × 10 -6 ) in standard form is 0.0000003 (2 x 10 -7 ) in standard form is 0.00000002 The mass of a typical worker ant greater than a typical aphid is 0.0000003 – 0.00000002 = 0.00000028 0.00000028 in the scientific notation is 2.8 x 10 -7

Question 4. Attend to Precision A factory produces boxes of paper clips that each contain 2.5 × 10 2 paper clips. Every hour, the factory produces 8000 boxes. Assuming the factory operates 24 hours per day, how many paper clips are produced in one week? Express your answer in scientific notation. Answer: Given that, A factory produces boxes of paper clips. Each box contains 2.5 × 10 2 paper clips. The number of boxes is 8000 per 1 hour. The factory operates 24 hours per day 1 week = 7 days 1 day = 24 hours 1 week = 7 x 24 = 168 hours. Number of boxes per 168 hours = 8000 x 168 = 1,344,000. The number of paper clips = 1,344,000 x 2.5 × 10 2 = 336,000,000. 336,000,000 in scientific notation is 3.36 x 10 8

HMH Into Math Grade 8 Module 12 Lesson 3 Answer Key Compute with Scientific Notation 13

Question 6. (7.7 × 10 6 ) – (2.5 × 10 6 ) Answer: Given that, (7.7 × 10 6 ) – (2.5 × 10 6 ) (7.7 × 10 6 ) in standard form is 7,700,000 (2.5 × 10 6 ) in standard form is 2,500,000 7,700,000 – 2,500,000 = 5,200,000 5,200,000 in scientific notation is 5.2 x 10 6

Question 7. (3.9 × 10 4 ) + (7.5 × 10 5 ) Answer: Given that, (3.9 × 10 4 ) + (7.5 × 10 5 ) Here the bases are equal then the powers should be added. = (3.9 + 7.5) x 10 4+5 = 11.4 x 10 9 11.4 x 10 9 in scientific notation is = 1.14 x 10 10

Question 8. (5.22 × 10 -2 ) + (3.85 × 10 -3 ) Answer: Given that, (5.22 × 10 -2 ) + (3.85 × 10 -3 ) Here the bases are equal then the powers should be added. = (5.22 + 3.85) x (10 -2 + 10 -3 ) = 9.07 x (10 -2+(-3) ) = 9.07 x 10 -5 9.07 x 10 -5 9.07 x 10 -5 in scientific notation is 9.07 x 10 -5

Question 9. (1.4 × 10 -7 ) – (4.4 × 10 -8 ) Answer: Given that, (1.4 × 10 -7 ) – (4.4 × 10 -8 ) Convert 10 -8 to 10 -7 In 4.4 move one decimal to the left then it is 0.44 x 10 -7 (1.4 × 10 -7 ) – (0.44 x 10 -7 ) = (1.4 – 0.44) x 10 -7 = 0.96 x 10 -7 0.96 x 10 -7 in scientific notation is 9.6 x 10 -7

Question 10. (7.2 × 10 4 ) × (1.8 × 10 3 ) Answer: Given that, (7.2 × 10 4 ) × (1.8 × 10 3 ) Multiply the coefficients and powers of ten separately then combine and add exponents in multiplication. = (7.2 x 1.8) x (10 4 x 10 3 ) = 12.96 x 10 4+3 = 12.96 x 10 7 (7.2 × 10 4 ) × (1.8 × 10 3 ) = 12.96 x 10 7 12.96 x 10 7 in scientific notation is 1.269 x 10 8

Question 11. (8.4 × 10 -5 ) ÷ (4.2 × 10 -6 ) Answer: Given that, (8.4 × 10 -5 ) ÷ (4.2 × 10 -6 ) Divide the coefficients and powers of ten separately then combine and subtract exponents in the division. (8.4 × 10 -5 )/ (4.2 × 10 -6 ) = 8.4/4.2 x (10 -5 )/ (10 -6 ). = 2 x 10 1 (8.4 × 10 -5 ) ÷ (4.2 × 10 -6 ) = 2 x 10 1 2 x 10 1 in scientific notation is 2 x 10 1

Question 12. (4.1 × 10 12 ) × (3.5 × 10 -7 ) Answer: Given that, (4.1 × 10 12 ) × (3.5 × 10 -7 ) Multiply the coefficients and powers of ten separately then combine and add exponents in multiplication. (4.1 x 3.5) x (10 12 x 10 -7 ) = 14.35 x 10 5 (4.1 × 10 12 ) × (3.5 × 10 -7 ) = 14.35 x 10 5 14.35 x 10 5 in scientific notation is 1.435 x 10 6

Question 13. (5.2 × 10 -3 ) ÷ (4 × 10 6 ) Answer: Given that, (5.2 × 10 -3 ) ÷ (4 × 10 6 ) Divide the coefficients and powers of ten separately then combine and subtract exponents in the division. = 5.2/4 x (10 -3 )/ (10 6 ) = 1.3 x 10 3 (5.2 × 10 -3 ) ÷ (4 × 10 6 ) = 1.3 x 10 3 1.3 x 10 3 in the scientific notation is 1.3 x 10 3

HMH Into Math Grade 8 Module 12 Lesson 3 Answer Key Compute with Scientific Notation 14

Question 15. What was the combined seasonal attendance for the Aviators and the Wranglers? (A) 2.46 × 10 4 attendees (B) 3.9 × 10 4 attendees (C) 3.68 × 10 8 attendees D) 3.9 × 10 8 attendees Answer: Given that, The seasonal attendance of the Aviators = 2.3 x 10 4 . The seasonal attendance of the Wranglers = 16000. 16000 = 1.6 x 10 4 The combined seasonal attendance for the Aviators and the Wranglers = 2.3 x 10 4 + 1.6 x 10 4 = (2.3 + 1.6) x 10 8 = 3.9 x 10 8 Option D is the correct answer.

Question 16. How much greater was the Wranglers’ seasonal attendance than the Barracudas’ seasonal attendance? Write your answer in scientific notation. Answer: Given that, The seasonal attendance of the Wranglers = 16000. The seasonal attendance of the Barracudas = 8.9 x 10 3 16000 = 1.6 x 10 4 Therefore 1.6 x 10 4  – 8.9 x 10 3 1.6 x 10 4 in standard form is 16,000 8.9 x 10 3 in standard form is 8,900 Therefore 16,000 – 8,900 = 7100 7000 in scientific notation is 7.1 x 10 3

Question 17. The Aviators’ season consisted of 8 games. What was the average attendance per game? Express your answer in scientific notation and in standard form. Answer: Given that, The seasonal attendance of the Aviators = 2.3 x 10 4 . The Aviators’ season consisted of 8 games. The average attendance per game was 2.3 x 10 4 /8 = 23,000/8 = 2,875 2,875 in the scientific notation is 2.875 x 10 3

Spiral Review

HMH Into Math Grade 8 Module 12 Lesson 3 Answer Key Compute with Scientific Notation 16

Question 19. Use the Pythagorean Theorem to find the distance between the points (2, 3) and (-1, -2). Round to the nearest tenth. Answer: Given that, The points are (x1, y1) = (2, 3) (x2, y2) = (-1, -2) The formula for the Distance of the Pythagorean theorem is d = sqrt (x2 – x1) 2   + (y2 – y1) 2 = (-1 – 2) 2 + (-2 – 3) 2 = (9) + (25) = 34 km 34 rounded to the nearest tenth is 30 km.

Question 20. Order the values from least to greatest: (3 + \(\sqrt {5}\) ), π, \(\frac{5}{2}\), (6 + \(\sqrt {2}\) ), –\(\sqrt {16}\) . Answer: Given that, (3 + \(\sqrt {5}\) ) = 3 + sqrt(5) = 5.236 π = 3.14 \(\frac{5}{2}\) = 5/2 = 2.5 (6 + \(\sqrt {2}\) ) = 6 + sqrt(2) = 7.414 –\(\sqrt {16}\) = -sqrt(16) = -4 The order of values from the least to greatest is –\(\sqrt {16}\) = -sqrt(16) = -4, \(\frac{5}{2}\), π, (3 + \(\sqrt {5}\) ), (6 + \(\sqrt {2}\) ) = 6 + sqrt(2).

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  1. Estimating and Comparing Scientific Notation

  2. 5th grade GO Math: Lesson 4.5 Problem Solving-Multiply Money pages 183-186

  3. Solving Real-World Problems Using Scientific Notation

  4. Reveal Math Grade 8.1-6 Compute with Scientific Notation

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