a) The correct form of 0.0000546 k W K without using a decimal point.

Question

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Answer 1

Question

Chapter 15, Problem 15.6EAA

To determine

a)

The correct form of 0.0000546 kWK without using a decimal point.

Expert Solution

Answer to Problem 15.6EAA

546 ×10−7 kWK.

Explanation of Solution

0.0000546 kWK can be written as 0.0000001 × 546 kWK.

Calculation:

0.0000001 = 110000000 = 1107 = 10−7∴ 0.0000001 × 546 kWK = 10−7× 546 kWK.

Conclusion:

The correct form of 0.0000546 kWK without using a decimal point is 546 ×10−7 kWK.

To determine

b)

The correct form of 65.3207 kHkg without using a decimal point.

Expert Solution

Answer to Problem 15.6EAA

653207 × 10−4 kHkg.

Explanation of Solution

65.3207 kHkg can be written as 0.0001 × 653207 kHkg.

Calculation:

0.0001 = 110000 = 1104 = 10−4∴ 0.0001 × 653207 kHkg = 653207 × 10−4 kHkg.

Conclusion:

The correct form of 65.3207 kHkg without using a decimal point is 653207 × 10−4 kHkg.

To determine

c)

The correct form of 54.6367 × 10−6 MFkg without using a decimal point.

Expert Solution

Answer to Problem 15.6EAA

546367 × 10−10 MFkg.

Explanation of Solution

54.6367 × 10−6 MFkg can be written as 0.0001 × 546367 × 10−6 MFkg.

Calculation:

0.0001 = 110000 = 1104 = 10−4∴ 0.0001 × 546367 × 10−6 MFkg = 546367 × 10−4 × 10−6 MFkg.

We know,

xa × xb = x(a+b)So, 10−4 × 10−6 = 10−10∴ 546367 × 10−4 × 10−6 MFkg = 546367 × 10−10 MFkg.

Conclusion:

The correct form of 54.6367 × 10−6 MFkg without using a decimal point is 546367 × 10−10 MFkg.

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Answer 2

Question

Chapter 15, Problem 15.6EAA

To determine

a)

The correct form of 0.0000546 kWK without using a decimal point.

Expert Solution

Answer to Problem 15.6EAA

546 ×10−7 kWK.

Explanation of Solution

0.0000546 kWK can be written as 0.0000001 × 546 kWK.

Calculation:

0.0000001 = 110000000 = 1107 = 10−7∴ 0.0000001 × 546 kWK = 10−7× 546 kWK.

Conclusion:

The correct form of 0.0000546 kWK without using a decimal point is 546 ×10−7 kWK.

To determine

b)

The correct form of 65.3207 kHkg without using a decimal point.

Expert Solution

Answer to Problem 15.6EAA

653207 × 10−4 kHkg.

Explanation of Solution

65.3207 kHkg can be written as 0.0001 × 653207 kHkg.

Calculation:

0.0001 = 110000 = 1104 = 10−4∴ 0.0001 × 653207 kHkg = 653207 × 10−4 kHkg.

Conclusion:

The correct form of 65.3207 kHkg without using a decimal point is 653207 × 10−4 kHkg.

To determine

c)

The correct form of 54.6367 × 10−6 MFkg without using a decimal point.

Expert Solution

Answer to Problem 15.6EAA

546367 × 10−10 MFkg.

Explanation of Solution

54.6367 × 10−6 MFkg can be written as 0.0001 × 546367 × 10−6 MFkg.

Calculation:

0.0001 = 110000 = 1104 = 10−4∴ 0.0001 × 546367 × 10−6 MFkg = 546367 × 10−4 × 10−6 MFkg.

We know,

xa × xb = x(a+b)So, 10−4 × 10−6 = 10−10∴ 546367 × 10−4 × 10−6 MFkg = 546367 × 10−10 MFkg.

Conclusion:

The correct form of 54.6367 × 10−6 MFkg without using a decimal point is 546367 × 10−10 MFkg.

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Answer 3

Question

Chapter 15, Problem 15.6EAA

To determine

a)

The correct form of 0.0000546 kWK without using a decimal point.

Expert Solution

Answer to Problem 15.6EAA

546 ×10−7 kWK.

Explanation of Solution

0.0000546 kWK can be written as 0.0000001 × 546 kWK.

Calculation:

0.0000001 = 110000000 = 1107 = 10−7∴ 0.0000001 × 546 kWK = 10−7× 546 kWK.

Conclusion:

The correct form of 0.0000546 kWK without using a decimal point is 546 ×10−7 kWK.

To determine

b)

The correct form of 65.3207 kHkg without using a decimal point.

Expert Solution

Answer to Problem 15.6EAA

653207 × 10−4 kHkg.

Explanation of Solution

65.3207 kHkg can be written as 0.0001 × 653207 kHkg.

Calculation:

0.0001 = 110000 = 1104 = 10−4∴ 0.0001 × 653207 kHkg = 653207 × 10−4 kHkg.

Conclusion:

The correct form of 65.3207 kHkg without using a decimal point is 653207 × 10−4 kHkg.

To determine

c)

The correct form of 54.6367 × 10−6 MFkg without using a decimal point.

Expert Solution

Answer to Problem 15.6EAA

546367 × 10−10 MFkg.

Explanation of Solution

54.6367 × 10−6 MFkg can be written as 0.0001 × 546367 × 10−6 MFkg.

Calculation:

0.0001 = 110000 = 1104 = 10−4∴ 0.0001 × 546367 × 10−6 MFkg = 546367 × 10−4 × 10−6 MFkg.

We know,

xa × xb = x(a+b)So, 10−4 × 10−6 = 10−10∴ 546367 × 10−4 × 10−6 MFkg = 546367 × 10−10 MFkg.

Conclusion:

The correct form of 54.6367 × 10−6 MFkg without using a decimal point is 546367 × 10−10 MFkg.

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Answer 4

Question

Chapter 15, Problem 15.6EAA

To determine

a)

The correct form of 0.0000546 kWK without using a decimal point.

Expert Solution

Answer to Problem 15.6EAA

546 ×10−7 kWK.

Explanation of Solution

0.0000546 kWK can be written as 0.0000001 × 546 kWK.

Calculation:

0.0000001 = 110000000 = 1107 = 10−7∴ 0.0000001 × 546 kWK = 10−7× 546 kWK.

Conclusion:

The correct form of 0.0000546 kWK without using a decimal point is 546 ×10−7 kWK.

To determine

b)

The correct form of 65.3207 kHkg without using a decimal point.

Expert Solution

Answer to Problem 15.6EAA

653207 × 10−4 kHkg.

Explanation of Solution

65.3207 kHkg can be written as 0.0001 × 653207 kHkg.

Calculation:

0.0001 = 110000 = 1104 = 10−4∴ 0.0001 × 653207 kHkg = 653207 × 10−4 kHkg.

Conclusion:

The correct form of 65.3207 kHkg without using a decimal point is 653207 × 10−4 kHkg.

To determine

c)

The correct form of 54.6367 × 10−6 MFkg without using a decimal point.

Expert Solution

Answer to Problem 15.6EAA

546367 × 10−10 MFkg.

Explanation of Solution

54.6367 × 10−6 MFkg can be written as 0.0001 × 546367 × 10−6 MFkg.

Calculation:

0.0001 = 110000 = 1104 = 10−4∴ 0.0001 × 546367 × 10−6 MFkg = 546367 × 10−4 × 10−6 MFkg.

We know,

xa × xb = x(a+b)So, 10−4 × 10−6 = 10−10∴ 546367 × 10−4 × 10−6 MFkg = 546367 × 10−10 MFkg.

Conclusion:

The correct form of 54.6367 × 10−6 MFkg without using a decimal point is 546367 × 10−10 MFkg.

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Answer 5

Chapter 15, Problem 15.6EAA

To determine

a)

The correct form of 0.0000546 kWK without using a decimal point.

Expert Solution

Answer to Problem 15.6EAA

546 ×10−7 kWK.

Explanation of Solution

0.0000546 kWK can be written as 0.0000001 × 546 kWK.

Calculation:

0.0000001 = 110000000 = 1107 = 10−7∴ 0.0000001 × 546 kWK = 10−7× 546 kWK.

Conclusion:

The correct form of 0.0000546 kWK without using a decimal point is 546 ×10−7 kWK.

To determine

b)

The correct form of 65.3207 kHkg without using a decimal point.

Expert Solution

Answer to Problem 15.6EAA

653207 × 10−4 kHkg.

Explanation of Solution

65.3207 kHkg can be written as 0.0001 × 653207 kHkg.

Calculation:

0.0001 = 110000 = 1104 = 10−4∴ 0.0001 × 653207 kHkg = 653207 × 10−4 kHkg.

Conclusion:

The correct form of 65.3207 kHkg without using a decimal point is 653207 × 10−4 kHkg.

To determine

c)

The correct form of 54.6367 × 10−6 MFkg without using a decimal point.

Expert Solution

Answer to Problem 15.6EAA

546367 × 10−10 MFkg.

Explanation of Solution

54.6367 × 10−6 MFkg can be written as 0.0001 × 546367 × 10−6 MFkg.

Calculation:

0.0001 = 110000 = 1104 = 10−4∴ 0.0001 × 546367 × 10−6 MFkg = 546367 × 10−4 × 10−6 MFkg.

We know,

xa × xb = x(a+b)So, 10−4 × 10−6 = 10−10∴ 546367 × 10−4 × 10−6 MFkg = 546367 × 10−10 MFkg.

Conclusion:

The correct form of 54.6367 × 10−6 MFkg without using a decimal point is 546367 × 10−10 MFkg.

Answer 6

Chapter 15, Problem 15.6EAA

To determine

a)

The correct form of 0.0000546 kWK without using a decimal point.

Expert Solution

Answer to Problem 15.6EAA

546 ×10−7 kWK.

Explanation of Solution

0.0000546 kWK can be written as 0.0000001 × 546 kWK.

Calculation:

0.0000001 = 110000000 = 1107 = 10−7∴ 0.0000001 × 546 kWK = 10−7× 546 kWK.

Conclusion:

The correct form of 0.0000546 kWK without using a decimal point is 546 ×10−7 kWK.

Answer 7

Chapter 15, Problem 15.6EAA

To determine

a)

The correct form of 0.0000546 kWK without using a decimal point.

Answer 8

Expert Solution

Answer to Problem 15.6EAA

546 ×10−7 kWK.

Answer 9

Expert Solution

Answer 10

Expert Solution

Answer 11

Expert Solution

Answer 12

Explanation of Solution

0.0000546 kWK can be written as 0.0000001 × 546 kWK.

Calculation:

0.0000001 = 110000000 = 1107 = 10−7∴ 0.0000001 × 546 kWK = 10−7× 546 kWK.

Conclusion:

The correct form of 0.0000546 kWK without using a decimal point is 546 ×10−7 kWK.

Answer 13

To determine

b)

The correct form of 65.3207 kHkg without using a decimal point.

Expert Solution

Answer to Problem 15.6EAA

653207 × 10−4 kHkg.

Explanation of Solution

65.3207 kHkg can be written as 0.0001 × 653207 kHkg.

Calculation:

0.0001 = 110000 = 1104 = 10−4∴ 0.0001 × 653207 kHkg = 653207 × 10−4 kHkg.

Conclusion:

The correct form of 65.3207 kHkg without using a decimal point is 653207 × 10−4 kHkg.

Answer 14

To determine

b)

The correct form of 65.3207 kHkg without using a decimal point.

Answer 15

Expert Solution

Answer to Problem 15.6EAA

653207 × 10−4 kHkg.

Answer 16

Expert Solution

Answer 17

Expert Solution

Answer 18

Expert Solution

Answer 19

Explanation of Solution

65.3207 kHkg can be written as 0.0001 × 653207 kHkg.

Calculation:

0.0001 = 110000 = 1104 = 10−4∴ 0.0001 × 653207 kHkg = 653207 × 10−4 kHkg.

Conclusion:

The correct form of 65.3207 kHkg without using a decimal point is 653207 × 10−4 kHkg.

Answer 20

To determine

c)

The correct form of 54.6367 × 10−6 MFkg without using a decimal point.

Expert Solution

Answer to Problem 15.6EAA

546367 × 10−10 MFkg.

Explanation of Solution

54.6367 × 10−6 MFkg can be written as 0.0001 × 546367 × 10−6 MFkg.

Calculation:

0.0001 = 110000 = 1104 = 10−4∴ 0.0001 × 546367 × 10−6 MFkg = 546367 × 10−4 × 10−6 MFkg.

We know,

xa × xb = x(a+b)So, 10−4 × 10−6 = 10−10∴ 546367 × 10−4 × 10−6 MFkg = 546367 × 10−10 MFkg.

Conclusion:

The correct form of 54.6367 × 10−6 MFkg without using a decimal point is 546367 × 10−10 MFkg.

Answer 21

To determine

c)

The correct form of 54.6367 × 10−6 MFkg without using a decimal point.

Answer 22

Expert Solution

Answer to Problem 15.6EAA

546367 × 10−10 MFkg.

Answer 23

Expert Solution

Answer 24

Expert Solution

Answer 25

Expert Solution

Answer 26

Explanation of Solution

54.6367 × 10−6 MFkg can be written as 0.0001 × 546367 × 10−6 MFkg.

Calculation:

0.0001 = 110000 = 1104 = 10−4∴ 0.0001 × 546367 × 10−6 MFkg = 546367 × 10−4 × 10−6 MFkg.

We know,

xa × xb = x(a+b)So, 10−4 × 10−6 = 10−10∴ 546367 × 10−4 × 10−6 MFkg = 546367 × 10−10 MFkg.

Conclusion:

The correct form of 54.6367 × 10−6 MFkg without using a decimal point is 546367 × 10−10 MFkg.

Answer 27

Ch. 15 - Prob. 15.1EAA Ch. 15 - Prob. 15.2EAA Ch. 15 - Prob. 15.3EAA Ch. 15 - Prob. 15.4EAA Ch. 15 - Prob. 15.5EAA Ch. 15 - Prob. 15.6EAA Ch. 15 - Prob. 15.7EAA Ch. 15 - Prob. 15.8EAA Ch. 15 - Prob. 15.9EAA Ch. 15 - Prob. 15.10EAA

a) The correct form of 0.0000546 k W K without using a decimal point.

Concept explainers

Videos

a)

The correct form of 0.0000546 kWK without using a decimal point.

Answer to Problem 15.6EAA

Explanation of Solution

b)

The correct form of 65.3207 kHkg without using a decimal point.

Answer to Problem 15.6EAA

Explanation of Solution

c)

The correct form of 54.6367 × 10−6 MFkg without using a decimal point.

Answer to Problem 15.6EAA

Explanation of Solution

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Chapter 15 Solutions

a) The correct form of 0.0000546 k W K without using a decimal point.

Concept explainers

Videos

a) The correct form of 0.0000546 kWK without using a decimal point.

Answer to Problem 15.6EAA

Explanation of Solution

b) The correct form of 65.3207 kHkg without using a decimal point.

Answer to Problem 15.6EAA

Explanation of Solution

c) The correct form of 54.6367 × 10−6 MFkg without using a decimal point.

Answer to Problem 15.6EAA

Explanation of Solution

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Chapter 15 Solutions

a)

The correct form of 0.0000546 kWK without using a decimal point.

b)

The correct form of 65.3207 kHkg without using a decimal point.

c)

The correct form of 54.6367 × 10−6 MFkg without using a decimal point.