(a) Interpretation: The following operation ( a ) ( 2.34 × 10 6 ) ( 4.23 × 10 5 ) is to be completed. Concept introduction: An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Question

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Answer 1

Question

Chapter 3, Problem 8E

Interpretation Introduction

(a)

Interpretation:

The following operation (a) (2.34×106)(4.23×105) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Expert Solution

Answer to Problem 8E

The solution for the following operation (a) (2.34×106)(4.23×105) is 9.89×1011

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(2.34 × 106) (4.23 × 105)=?

On rearranging the values, we get

= (2.34×4.23)(106×105)

Since, we know that am⋅an=am+n

=9.89×1011

Conclusion

Thus, the solution to the following operation (a) (2.34×106)(4.23×105) is calculated.

Interpretation Introduction

(b)

Interpretation:

The following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Expert Solution

Answer to Problem 8E

The solution for the following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is 5.02

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(8.60×10−4)(1.72×10−4−9.25×10−7)=?

On rearranging the values, we get

= (8.60×10−4)(1.72×10−4−0.00925×10−7)=(8.60×10−4)(1.72−0.00925)(10−4)=(8.60×10−4)(1.71)(10−4)

Since, we know that am/an=am−n

=5.02

Conclusion

Thus, the solution to the following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is calculated.

Interpretation Introduction

(c)

Interpretation:

The following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Expert Solution

Answer to Problem 8E

The solution for the following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is 1.50 × 10−5

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(7.54×10−5)(1.72×10−4)(8.60×10−4)=?

On rearranging the values, we get

= (7.54×1.72)(10−5×10−4)(8.60×10−4)=(12.96×10−9)(8.60×10−4)

Since, we know that am/an=am−n

=1.50×10−5

Conclusion

Thus, the solution to the following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is calculated.

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JON Determine the bund energy for UCI (in kJ/mol Hcl) using me balanced chemical equation and bund energies listed? का (My (9) +36/2(g)-(((3(g) + 3(g) A Hryn = -330. KJ bond energy и-н 432 bond bond C-1413 C=C 839 N-H 391 C=O 1010 S-H 363 б-н 467 02 498 N-N 160 N=N 243 418 C-C 341 C-0 358 C=C C-C 339 N-Br 243 Br-Br C-Br 274 193 614 (-1 214||(=olin (02) 799 C=N 615 AAL

Determine the bond energy for HCI ( in kJ/mol HCI) using he balanced cremiculequecticnand bund energles listed? also c double bond to N is 615, read numbets carefully please!!!! Determine the bund energy for UCI (in kJ/mol cl) using me balanced chemical equation and bund energies listed? 51 (My (9) +312(g)-73(g) + 3(g) =-330. KJ спод bond energy Hryn H-H bond band 432 C-1 413 C=C 839 NH 391 C=O 1010 S-1 343 6-H 02 498 N-N 160 467 N=N C-C 341 CL- 243 418 339 N-Br 243 C-O 358 Br-Br C=C C-Br 274 193 614 (-1 216 (=olin (02) 799 C=N 618

Answer 2

Question

Chapter 3, Problem 8E

Interpretation Introduction

(a)

Interpretation:

The following operation (a) (2.34×106)(4.23×105) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Expert Solution

Answer to Problem 8E

The solution for the following operation (a) (2.34×106)(4.23×105) is 9.89×1011

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(2.34 × 106) (4.23 × 105)=?

On rearranging the values, we get

= (2.34×4.23)(106×105)

Since, we know that am⋅an=am+n

=9.89×1011

Conclusion

Thus, the solution to the following operation (a) (2.34×106)(4.23×105) is calculated.

Interpretation Introduction

(b)

Interpretation:

The following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Expert Solution

Answer to Problem 8E

The solution for the following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is 5.02

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(8.60×10−4)(1.72×10−4−9.25×10−7)=?

On rearranging the values, we get

= (8.60×10−4)(1.72×10−4−0.00925×10−7)=(8.60×10−4)(1.72−0.00925)(10−4)=(8.60×10−4)(1.71)(10−4)

Since, we know that am/an=am−n

=5.02

Conclusion

Thus, the solution to the following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is calculated.

Interpretation Introduction

(c)

Interpretation:

The following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Expert Solution

Answer to Problem 8E

The solution for the following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is 1.50 × 10−5

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(7.54×10−5)(1.72×10−4)(8.60×10−4)=?

On rearranging the values, we get

= (7.54×1.72)(10−5×10−4)(8.60×10−4)=(12.96×10−9)(8.60×10−4)

Since, we know that am/an=am−n

=1.50×10−5

Conclusion

Thus, the solution to the following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is calculated.

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Answer 3

Question

Chapter 3, Problem 8E

Interpretation Introduction

(a)

Interpretation:

The following operation (a) (2.34×106)(4.23×105) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Expert Solution

Answer to Problem 8E

The solution for the following operation (a) (2.34×106)(4.23×105) is 9.89×1011

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(2.34 × 106) (4.23 × 105)=?

On rearranging the values, we get

= (2.34×4.23)(106×105)

Since, we know that am⋅an=am+n

=9.89×1011

Conclusion

Thus, the solution to the following operation (a) (2.34×106)(4.23×105) is calculated.

Interpretation Introduction

(b)

Interpretation:

The following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Expert Solution

Answer to Problem 8E

The solution for the following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is 5.02

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(8.60×10−4)(1.72×10−4−9.25×10−7)=?

On rearranging the values, we get

= (8.60×10−4)(1.72×10−4−0.00925×10−7)=(8.60×10−4)(1.72−0.00925)(10−4)=(8.60×10−4)(1.71)(10−4)

Since, we know that am/an=am−n

=5.02

Conclusion

Thus, the solution to the following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is calculated.

Interpretation Introduction

(c)

Interpretation:

The following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Expert Solution

Answer to Problem 8E

The solution for the following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is 1.50 × 10−5

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(7.54×10−5)(1.72×10−4)(8.60×10−4)=?

On rearranging the values, we get

= (7.54×1.72)(10−5×10−4)(8.60×10−4)=(12.96×10−9)(8.60×10−4)

Since, we know that am/an=am−n

=1.50×10−5

Conclusion

Thus, the solution to the following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is calculated.

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Answer 4

Question

Chapter 3, Problem 8E

Interpretation Introduction

(a)

Interpretation:

The following operation (a) (2.34×106)(4.23×105) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Expert Solution

Answer to Problem 8E

The solution for the following operation (a) (2.34×106)(4.23×105) is 9.89×1011

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(2.34 × 106) (4.23 × 105)=?

On rearranging the values, we get

= (2.34×4.23)(106×105)

Since, we know that am⋅an=am+n

=9.89×1011

Conclusion

Thus, the solution to the following operation (a) (2.34×106)(4.23×105) is calculated.

Interpretation Introduction

(b)

Interpretation:

The following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Expert Solution

Answer to Problem 8E

The solution for the following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is 5.02

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(8.60×10−4)(1.72×10−4−9.25×10−7)=?

On rearranging the values, we get

= (8.60×10−4)(1.72×10−4−0.00925×10−7)=(8.60×10−4)(1.72−0.00925)(10−4)=(8.60×10−4)(1.71)(10−4)

Since, we know that am/an=am−n

=5.02

Conclusion

Thus, the solution to the following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is calculated.

Interpretation Introduction

(c)

Interpretation:

The following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Expert Solution

Answer to Problem 8E

The solution for the following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is 1.50 × 10−5

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(7.54×10−5)(1.72×10−4)(8.60×10−4)=?

On rearranging the values, we get

= (7.54×1.72)(10−5×10−4)(8.60×10−4)=(12.96×10−9)(8.60×10−4)

Since, we know that am/an=am−n

=1.50×10−5

Conclusion

Thus, the solution to the following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is calculated.

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Answer 5

Chapter 3, Problem 8E

Interpretation Introduction

(a)

Interpretation:

The following operation (a) (2.34×106)(4.23×105) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Expert Solution

Answer to Problem 8E

The solution for the following operation (a) (2.34×106)(4.23×105) is 9.89×1011

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(2.34 × 106) (4.23 × 105)=?

On rearranging the values, we get

= (2.34×4.23)(106×105)

Since, we know that am⋅an=am+n

=9.89×1011

Conclusion

Thus, the solution to the following operation (a) (2.34×106)(4.23×105) is calculated.

Interpretation Introduction

(b)

Interpretation:

The following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Expert Solution

Answer to Problem 8E

The solution for the following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is 5.02

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(8.60×10−4)(1.72×10−4−9.25×10−7)=?

On rearranging the values, we get

= (8.60×10−4)(1.72×10−4−0.00925×10−7)=(8.60×10−4)(1.72−0.00925)(10−4)=(8.60×10−4)(1.71)(10−4)

Since, we know that am/an=am−n

=5.02

Conclusion

Thus, the solution to the following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is calculated.

Interpretation Introduction

(c)

Interpretation:

The following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Expert Solution

Answer to Problem 8E

The solution for the following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is 1.50 × 10−5

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(7.54×10−5)(1.72×10−4)(8.60×10−4)=?

On rearranging the values, we get

= (7.54×1.72)(10−5×10−4)(8.60×10−4)=(12.96×10−9)(8.60×10−4)

Since, we know that am/an=am−n

=1.50×10−5

Conclusion

Thus, the solution to the following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is calculated.

Answer 6

Chapter 3, Problem 8E

Interpretation Introduction

(a)

Interpretation:

The following operation (a) (2.34×106)(4.23×105) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Expert Solution

Answer to Problem 8E

The solution for the following operation (a) (2.34×106)(4.23×105) is 9.89×1011

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(2.34 × 106) (4.23 × 105)=?

On rearranging the values, we get

= (2.34×4.23)(106×105)

Since, we know that am⋅an=am+n

=9.89×1011

Conclusion

Thus, the solution to the following operation (a) (2.34×106)(4.23×105) is calculated.

Answer 7

Chapter 3, Problem 8E

Interpretation Introduction

(a)

Interpretation:

The following operation (a) (2.34×106)(4.23×105) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Answer 8

Expert Solution

Answer to Problem 8E

The solution for the following operation (a) (2.34×106)(4.23×105) is 9.89×1011

Answer 9

Expert Solution

Answer 10

Expert Solution

Answer 11

Expert Solution

Answer 12

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(2.34 × 106) (4.23 × 105)=?

On rearranging the values, we get

= (2.34×4.23)(106×105)

Since, we know that am⋅an=am+n

=9.89×1011

Answer 13

Conclusion

Thus, the solution to the following operation (a) (2.34×106)(4.23×105) is calculated.

Answer 14

Interpretation Introduction

(b)

Interpretation:

The following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Expert Solution

Answer to Problem 8E

The solution for the following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is 5.02

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(8.60×10−4)(1.72×10−4−9.25×10−7)=?

On rearranging the values, we get

= (8.60×10−4)(1.72×10−4−0.00925×10−7)=(8.60×10−4)(1.72−0.00925)(10−4)=(8.60×10−4)(1.71)(10−4)

Since, we know that am/an=am−n

=5.02

Conclusion

Thus, the solution to the following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is calculated.

Answer 15

Interpretation Introduction

(b)

Interpretation:

The following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Answer 16

Expert Solution

Answer to Problem 8E

The solution for the following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is 5.02

Answer 17

Expert Solution

Answer 18

Expert Solution

Answer 19

Expert Solution

Answer 20

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(8.60×10−4)(1.72×10−4−9.25×10−7)=?

On rearranging the values, we get

= (8.60×10−4)(1.72×10−4−0.00925×10−7)=(8.60×10−4)(1.72−0.00925)(10−4)=(8.60×10−4)(1.71)(10−4)

Since, we know that am/an=am−n

=5.02

Answer 21

Conclusion

Thus, the solution to the following operation b) (8.60×10−4)(1.72×10−4−9.25×10−7) is calculated.

Answer 22

Interpretation Introduction

(c)

Interpretation:

The following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Expert Solution

Answer to Problem 8E

The solution for the following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is 1.50 × 10−5

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(7.54×10−5)(1.72×10−4)(8.60×10−4)=?

On rearranging the values, we get

= (7.54×1.72)(10−5×10−4)(8.60×10−4)=(12.96×10−9)(8.60×10−4)

Since, we know that am/an=am−n

=1.50×10−5

Conclusion

Thus, the solution to the following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is calculated.

Answer 23

Interpretation Introduction

(c)

Interpretation:

The following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is to be completed.

Concept introduction:

An operation is a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Moreover, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions.

Answer 24

Expert Solution

Answer to Problem 8E

The solution for the following operation c) (7.54×10−5)(1.72×10−4)(8.60×10−4) is 1.50 × 10−5

Answer 25

Expert Solution

Answer 26

Expert Solution

Answer 27

Expert Solution

Answer 28

Explanation of Solution

Principally, operation can be defined as a calculation from zero or more values (operands) of input to a value of output. The most widely analyzed operations are binary and unary operations. Predominantly, binary operations deal with two values and include addition, subtraction, multiplication, division and unary operations deals with one value such as negation and trigonometric functions. Different types of operations are;

Multiplications: It deals with multiplying the variables raised to a power involves adding their exponents. Ex: x^a times x^b = x ^{a + b}

Division: It deals with dividing the variables raised to a power involves subtracting their exponents. Ex: x^a divided by x^b = x ^{a - b}

Exponentiation: It deals with exponentiation of variables raised to a power involves multiplying the exponents. Ex: x^a raised to the b power = x ^{a b}

Based on the operation methods, the given operation can be solved as follows;

(7.54×10−5)(1.72×10−4)(8.60×10−4)=?