Tracie Meola asked, updated on December 31st, 2021; Topic:
the power of two

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the **power** of 4 just **means** that number multiplied by itself 4 times. e.g **2 to the power** of 4 = 2x2x2x2 = 16. **2 to the power of 5** = 2x2x2x2x2 = 32 and so on.

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So anyway, how do you write 2 to the 5th power?

Applying **Powers** with Superscript For example, to **write** "**2** raised to the 5th **power**," type "25" with no space between the numbers. Highlight just the "5" and press "Control-Shift-Equals" or click the superscript icon on the "Home" tab, which looks like an "x squared." The "5" will shrink and shift upward.

Quite so, what is with the power of 2? A power of two is a number of the form 2n where n is an integer, that is, the result of exponentiation with number two as the base and integer n as the **exponent**.

Never mind, what does 5 with a little 2 mean?

Understanding and Computing Square Roots As you saw earlier, **52** is called β**five** squared.β β**Five** squaredβ **means** to multiply **five** by itself. In mathematics, we call multiplying a number by itself βsquaringβ the number. We call the result of squaring a whole number a square or a perfect square.

What is 10 to the O power?

When n is less than 0, the **power** of **10** is the number 1 n places after the decimal point; for example, **10**β2 is written 0.01. When n is equal to 0, the **power** of **10** is 1; that is, **10**0 = 1.

In arithmetic and algebra, the fifth **power** of a number n is the result of multiplying five instances of n together: n**5** = n Γ n Γ n Γ n Γ n. Fifth powers are also formed by multiplying a number by its fourth **power**, or the square of a number by its cube.

1 Answer. The **square root** of a number x is, by definition, a number y such that y2=x . In your case, it is immediate to find out that 102=**100** , which fits the definition, and thus the **square root of 100** is 10.

Ask for a **perfect fifth power** of a number from 1 to 50. Then give the **fifth** root of that number! Note that when you take a **fifth power** of any number, the units digit of the number and the **fifth power** are the same. So, if the person gives you a number less than 100,000, your answer is just the last digit.

6 | 64 |

7 | 128 |

8 | 256 |

9 | 512 |

Table of Squares and Square RootsNUMBERSQUARESQUARE ROOT

4 | 16 | 2.000 |

5 | 25 | 2.236 |

6 | 36 | 2.449 |

7 | 49 | 2.646 |

The Cube Root Symbol This **is** the special symbol that **means** "cube root", it **is** the "radical" symbol (used for square roots) with a **little** three to **mean** cube root.

I assume you are familiar with **powers**. The problem is similar to that with division by **zero**. No value can be assigned to **0** to the **power 0** without running into contradictions. Thus **0** to the **power 0** is **undefined**!

So, **6*****2** = 12. When you take **6** and square it (raise it to the **power** of **2**), you are taking **6** and multiplying it by itself. So, **62**= **6*****6** = 36.

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