## What is 0.0025 in exponential notation?

Express 0.0025 in scientific notation ; (A) **2.0x10^-3**.

**What is 0.0027 in exponential form?**

Another example is **2.7 * 10^-3**, which is the number 0.0027 written in scientific notation.

**What is 0.00125 in exponential form?**

\[0.00125 = **1.25 \times {10^{ - 3}}\]** in scientific notation. Therefore the solution for the expression is \[0.00125 = 1.25 \times {10^{ - 3}}\]. Note: Scientific notation does is it shifts your numbers. So the first non zero digit is a whole number and the rest are expressed as decimals.

**What is .0005 in exponential form?**

Answer and Explanation: In scientific notation 0.005 is **5 × 10 − 3** .

**What is 0.002 in exponential notation?**

0.002 = **2 × 0.001** = 2 × 10−3.

**What is 0.0021 in exponential form?**

To finish the conversion of 0.0021 to scientific notation: 0.0021=**2.1×10−3**.

**What is 0.0035 in exponential form?**

Explanation: With scienitifc e-notation you will have the it written as **3.5e−3** , it can also be read as 3.5⋅10−3 .

**What is 0.0015 in exponential notation?**

Hence, 0.0015 is the standard notation of the number **\[1.5 \times {10^{ - 3}}\]**.

**What is 0.0052 in exponential form?**

When numbers are put into scientific notation, the number should only have 1 whole number and the other digits are in the decimal system, that's why 0.0052 in scientific notation is **5.2 × 10−3** .

**What is 0.25 in exponential form?**

The number in standard scientific notation is **2.5×10−1** .

## What is 0.000125 in scientific notation?

Standard Form - Decimal Numbers (0.000125). Scientific - Scientific Notation (**1.25e-4**).

**What is 0.00045 in exponential notation?**

To write 0.00045 in scientific notation, write **4.5 x 10-4** The expression “4.5 x 10-4” is saying, “write 4.5 and move the decimal place four places to the left giving 0.00045.” Or you can think of it as saying 4.5 / 104 or 4.5 / 10000.

**What is 0.00007 in exponential form?**

Expert-Verified Answer

The standard form of 0.000007 will be **7 × 10^-6**.

**What is 0.00007 in exponential notation?**

To get from 7.0 to 0.00007, we move our decimal point five places to the left. Therefore, our exponent is negative five. As 7.0 is the same as seven, 0.00007 written in scientific notation is **seven multiplied by 10 to the power of negative five**.

**What is 0.002 in written form?**

Answer and Explanation: The decimal number 0.002 in words is **two thousandths**.

**What is 0.0012 in exponential notation?**

The scientific notation form of 0.0012 is **1.2 × 10 − 3** .

**What is 0.00065 in standard form?**

Thus, **$6.5 \times {10^{ - 4}}$** is the scientific notation form of \[0.00065\] number. Note:While solving this type of problem, one important thing to keep in mind is the direction in which we move the decimal. If we move the decimal in the right direction, the exponent value will be negative.

**What is 0.00002 in exponential form?**

To change 0.0002 to scientific notation, move the decimal to the right 4 places so that you get 2. The exponent on the base 10 will be -4 because the decimal was moved to the right 4 places. So 0.0002 in scientific notation is **2×10−4**.

**What is 0.00004 in scientific notation?**

In. scientific notation 0.0004 is written as **4.0 x 10 ^{-}^{4}.**

**5**. For each power of 10, we move the decimal point one place to the left.

**What is 0.00001 in exponential form?**

⇒0.00001=**10−5**.

## What is 0.009 in exponential form?

In this case that would be 9 , and we have to move the decimal to the left 3 times to get 0.009 . So our final answer is **9⋅10−3** .

**What is 0.03 in exponential form?**

The letter a stands for a decimal number, and the letter b stands for an exponent, or power, of 10. For example, the number 300 is written in scientific notation as 3.0 × 10^{2}. The number 0.03 is written as **3.0 × 10 ^{-}^{2}**.

**What is 0.0009 in exponential form?**

Answer: The scientific notation of 0.0009 = **9 × 10-4**.

**What is 0.016 in exponential form?**

0.016 in scientific notation is **1.6 × 10 − 2** .

As we need to shift the decimal point two spaces to the right, that means we want to multiply 0.016 by 100. This means that 1.6 will be the first part of our scientific notation. The 100 will be the exponent of 10 we would need to convert 1.6 back to 0.016.

**What is 0.001 in exponential notation?**

Words | Decimal Representation | Scientific Notation |
---|---|---|

one hundred-thousandth | 0.00001 | 1 x 10^{-}^{5} |

one ten-thousandth | 0.0001 | 1 x 10^{-}^{4} |

one thousandth | 0.001 | 1 x 10^{-}^{3} |

one hundredth | 0.01 | 1 x 10^{-}^{2} |

**What is 0.00720 in exponential notation?**

The correct answer is **7.20×10⁻³**. The given decimal number, 0.00720 can be converted to exponential notation by shifting the decimal point 3 places to the right side for making the number between 1 and 10.

**What is 0.000052 in scientific notation?**

Putting these ideas together, we see that the number 0.000052 written in scientific notation is **5.2 × 10 − 5** .

**What is 721 in exponential form?**

Factorization of 721 is **1 x 7 x 103**. The exponent of 1, 7, and 103 is 1.

**What is .25 as?**

Solution: 25% as a fraction is **1/4**.

**Is 0.25 the same as 1 4?**

**1 divided by 4 equals 0.25**. So 1/4 is equal to 0.25.

## How do you write 4x4x4x4 in exponential form?

Exponents represent the times any number should be multiplied with itself. For instance, 4x4x4 can be written as **4 ^{3}**. In this case, the number 3 is the exponent while 4 is the base.

**What is exponential form examples?**

Exponential numbers take the form a^{n}, where a is multiplied by itself n times. A simple example is 8=2^{3}=2×2×2. In exponential notation, a is termed the base while n is termed the power or exponent or index. Scientific notation is a specific example of exponential numbers, 10 is almost always used as the base number.

**What is .00085 in scientific notation?**

Hence, we can write the scientific notation of 0.00085 as **8.5 × 10 − 4** .

**How do you write 0.00057 in scientific notation?**

What is 0.00057 in scientific notation? **5.7×10⁻⁴** or, equivalently, 5.7e-4.

**What is 0.000045 in standard form?**

Let us take another example, to write 0.000045 in standard form. So, $0.000045=4.5\times {{10}^{-5}}$, it is **${{10}^{-5}}$** because the decimal point has been moved 5 paces to the right to get the required standard form.

**What is exponential in decimal?**

**The exponent tells you how many times to multiply your decimal by itself**. If the exponent is 3, then you multiply the decimal by itself 3 times. So 2.1^3 = 2.1 * 2.1 * 2.1. Then, to get your answer, you go ahead with the multiplication.

**What is 0.1 in exponential form?**

The following examples may help to illustrate how scientific notation works, 10 can be written as 1 x 10 ^{1}, 0.1 as **1 x 10 ^{-}^{1}** , 100 as 1 x 10

^{2}, and 0.01 as 1 x 10

^{-}

^{2}.

**What is 0.00003 in scientific notation?**

The given number is 0.0003. The decimal is shifted to the right side to get a meaningful full number such as 3.0. The shifted number of decimal places is written as the raised to the power of 10 and moved to the right side which means it is taken as negative. Thus, the scientific notation is **3.0 × 10 − 4** .

**What is 0.008 in exponential form?**

Example: Scientific notation for 0.008 will be **8 × 0.001** or 8 × 10^{-}^{3}.

**What is 0.006 in exponential form?**

If the given number is smaller than 1, then the decimal point has to move to the right, so the power of 10 will be negative. Example: 0.006 = **6 × 0.001** = 6 × 10^{-}^{3} is in scientific notation.

## What is 0.007 in exponential notation?

So that's why 0.007 is expressed as **7.0 times 10 to the minus 3** in scientific notation.

**What is 0.0000004 in exponential notation?**

0.0000004 written in scientific notation is **4.0 × 10 ^{–}^{7}**.

**What is 0.00007 as a fraction?**

**7/10000** is a decimal fraction written in the decimal form as 0.0007.

**What is .00045 in scientific notation?**

To write 0,0045 in scientific notation, we will have to move the decimal point three point to right, which literally means multiplying by 1000=103 . Hence in scientific notation 0.0045=**4.5×10−3** (note that as we have moved decimal three point to right we are multiplying by 10−3 .

**What is an example of exponential form?**

The exponential form is an easier way of writing repeated multiplication involving base and exponents. For example, we can write **5 × 5 × 5 × 5** as 5^{4} in the exponential form, where 5 is the base and 4 is the power. In this form, the power represents the number of times we are multiplying the base by itself.

**What's decimal notation?**

Decimal notation is **the representation of a fraction using the base 10 along with a decimal point**. In other words, a number is represented with a decimal point according to the decimal place value.

**What is the exponential of a number?**

**If n is a positive integer and x is any real number, then xn corresponds to repeated multiplication xn=x×x×⋯×x⏟n times**. We can call this “x raised to the power of n,” “x to the power of n,” or simply “x to the n.” Here, x is the base and n is the exponent or the power.

**What is 2.83 in expanded form?**

Decimal | Expanded Form |
---|---|

2.83 | 2 + 810 + 3100 |

27.9 | 20 + 7 + 910 |

742.292 | 700 + 40 + 2 + 210 + 9100 + 21000 |

48.036 | 40 + 8 + 010 + 3100 + 61000 |