Haven
2021-08-01
Answered

To calculate: The single radical of the expression $\sqrt{x\sqrt{x\sqrt{x}}}$

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Cristiano Sears

Answered 2021-08-02
Author has **96** answers

Step 1

Consider the expression

Use the product property and the expression becomes,

Add the powers of the same bases.

The obtained expression with rational exponents can be rewritten into radicals as.

Therefore, the value of the expression is

Jeffrey Jordon

Answered 2021-10-29
Author has **2027** answers

Answer is given below (on video)

asked 2020-11-11

Find and solve the exact value of each of the following under the given conditions
$\mathrm{tan}\text{}\alpha =\text{}-\frac{7}{24},\text{}\alpha $ lies in quadrant 2,

$\mathrm{cos}\text{}\beta =\frac{3}{4},\text{}\beta $ lies in quadrant 1

a.$\mathrm{sin}(\alpha \text{}+\text{}\beta )$

b.$\mathrm{cos}(\alpha \text{}+\text{}\beta )$

c.$\mathrm{tan}(\alpha \text{}+\text{}\beta )$

a.

b.

c.

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$x}^{{}^{5}\mathrm{\angle}3}\text{}\cdot \text{}{x}^{{}^{\frac{-3}{4}}$

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The incremental rate of return additional investment in alternative B.

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Simplify the expression:

Write the answer using rational exponents,

$a\sqrt{n}\left\{m\right\}$ , would look like $a\left({m}^{\left({}^{1}\mathrm{\angle}n\right)}\right)$ :

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Write the answer using rational exponents,

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Rewrite the following exponential expressions as equivalent radical expressions. If the number is rational, write itwithout radicals or exponents.

$4}^{-\frac{3}{2}$

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How do I prove the following: if $a+\sqrt{m}=b+\sqrt{n};\text{then}\text{}a=b\text{}\text{and}\text{}m=n(\sqrt{m}\in R;\sqrt{n}\in R)$ ?

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To calculate:

To simplify$x+(-5x)$ .

To simplify