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College Algebra : Integer Exponents

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Example Question #11 :Integer Exponents

$x^{8}*x^{4}=$

Possible Answers:

$x^{2}$

$x^{4}$

$x^{32}$

$x^{12}$

32x

Correct answer:

$x^{12}$

Explanation:

When similar terms raised tonare multiplied, simply add the exponents. Thus

$x^{8}*x^{4}=x^{8+4}=x^{12}$

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Example Question #12 :Integer Exponents

$\frac{x^{6}}{x^{3}}=$

Possible Answers:

$x^{12}$

x^3

$x^{1/2}$

$x^{27}$

x^9

Correct answer:

x^3

Explanation:

When similar terms raised tonare divided, subtract the exponents. Thus

$\frac{x^{6}}{x^{3}}=x^{6-3}=x^3$

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Example Question #13 :Integer Exponents

$\frac{x^{10}}{x^{6}}=$

Possible Answers:

60x

$x^{16}$

$x^{60}$

x^4

$\frac{x^5}{x^3}$

Correct answer:

x^4

Explanation:

When similar terms raised to n are divided, subtract the exponents. Thus

$\frac{x^{10}}{x^{6}}=x^{10-6}=x^4$

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Example Question #14 :Integer Exponents

$\frac{x^{12}}{x^{7}}=$

Possible Answers:

$x^{84}$

x^5

$x^{1.7}$

$x^{19}$

$x^{72}$

Correct answer:

x^5

Explanation:

When similar terms raised to n are divided, subtract the exponents. Thus

$\frac{x^{12}}{x^{7}}=x^{12-7}=x^5$

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Example Question #15 :Integer Exponents

(x^4)^6=

Possible Answers:

$x^{-2}$

$x^{24}$

$x^{10}$

x^2

$x^{12}$

Correct answer:

$x^{24}$

Explanation:

When a term with an exponent is raised to another power, multiply the exponents. Thus

$(x^4)^6=x^{4*6}=x^{24}$

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Example Question #16 :Integer Exponents

(x^3)^2=

Possible Answers:

x^5

$x^{2/3}$

x^6

Correct answer:

x^6

Explanation:

When a term with an exponent is raised to another power, multiply the exponents. Thus

$(x^3)^2=x^{3*2}=x^6$

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Example Question #17 :Integer Exponents

(x^2)^5=

Possible Answers:

5x^2

$x^{7}$

$x^{-3}$

$x^{10}$

x^3

Correct answer:

$x^{10}$

Explanation:

When a term with an exponent is raised to another power, multiply the exponents. Thus

$(x^2)^5=x^{2*5}=x^{10}$

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Example Question #18 :Integer Exponents

$\sqrt[5]{x^{10}}=$

Possible Answers:

$10x^{5}$

$x^{15}$

x^5

x^2

$x^{50}$

Correct answer:

x^2

Explanation:

Theroot of x^y is y/n . Thus

$\sqrt[5]{x^{10}}=x^{10/5}=x^2$

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Example Question #19 :Integer Exponents

$\sqrt[3]{x^{21}}=$

Possible Answers:

$x^{24}$

$x^{63}$

$3x^{21}$

x^7

$x^{18}$

Correct answer:

x^7

Explanation:

Theroot of x^y is y/n . Thus

$\sqrt[3]{x^{21}}=x^{21/3}=x^7$

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Example Question #20 :Integer Exponents

$\sqrt[4]{x^{64}}=$

Possible Answers:

$\frac{x^{64}}{4}$

$6x^{10}$

$x^{16}$

$x^{60}$

$x^{68}$

Correct answer:

$x^{16}$

Explanation:

Theroot of x^y is $x^{\frac{y}{n}}$ thus

$\sqrt[4]{x^{64}}=x^{64/4}=x^{16}$

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College Algebra : Integer Exponents

Study concepts, example questions & explanations for College Algebra

All College Algebra Resources

Example Questions

Example Question #11 :Integer Exponents

Example Question #12 :Integer Exponents

Example Question #13 :Integer Exponents

Example Question #14 :Integer Exponents

Example Question #15 :Integer Exponents

Example Question #16 :Integer Exponents

Example Question #17 :Integer Exponents

Example Question #18 :Integer Exponents

Example Question #19 :Integer Exponents

Example Question #20 :Integer Exponents

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