DIY Projects

Scientific Notation

Graphs

Ratios (mathematical)

a "T" chart is a chart that is basically shaped like a "T". On either side there can be two different topics

ex: on one side of the "T" there could be muffins and on the other side there could be cakes and you could compare the differences and/or similarities or maybe even likes and dislikes about the two.

hope that answers your question!

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Scientific Notation

Move 7 decimal places to the right from the starting point to get:

4.74 x 10-7

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Math and Arithmetic

Scientific Notation

Shift a decimal place right from the starting point. Therefore, we write out:

1.23 x 10-1

299300301

Scientific Notation

600 is the same as 600.0. Move 2 decimal places to the left next to the leading nonzero digit to get:

6.0 x 102

283284285

Math and Arithmetic

Scientific Notation

12.7 million is same as saying 12.7 x 106. Then, move one more decimal place to the left to get:

1.27 x 107

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Scientific Notation

Shift a decimal place to the left from the starting point. Therefore, 96.4 kg in Scientific Notation is 9.64 x 101 kg

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Scientific Notation

Something that is a million usually starts off 6 digits higher. For instance, 93 million is expressed as 93 * 106. Finally, move a decimal place to the left to get:

9.3 x 107

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Math and Arithmetic

Scientific Notation

Interpret the given value as 4300000.0. From the starting point, move 6 decimal places to the left to get:

4.3 x 106

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Math and Arithmetic

Scientific Notation

Move 7 decimal places from the starting point to get:

5.0 x 10-7

Note that the exponent of base 10 is negative. That is because the leading nonzero digit takes place after the original decimal place.

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Math and Arithmetic

Scientific Notation

4.5 X 10^5

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Math and Arithmetic

Scientific Notation

Move 10 decimal places to the right to get:

7 x 10-10

The exponent is negative since the leading nonzero digit takes place 10 decimal places on the right of the decimal places

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Math and Arithmetic

Scientific Notation

Note that 4491 is interpreted as 4491.0. Then, move 3 decimal places to the left from the starting point. Therefore, you should get 4.491 x 10³ in scientific notation.

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Math and Arithmetic

Scientific Notation

5.2 x 10^1 because in scientific notation you only have one digit before the decimal and the rest fall after..so if you move the decimal to the left the notation number will be positive the right would be negative notation. For example .00058 would be 5.8 x 10^ -4

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Math and Arithmetic

Physics

Algebra

Scientific Notation

It is 8.394*10^9 s.

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Scientific Notation

It is: 4.184*10^-1 in standard form or scientific notation

567

Math and Arithmetic

Scientific Notation

Shift four decimal places to the right from the starting position to get:

4.15 x 10-4

211212213

Scientific Notation

Scientific notation is a way of writing really huge, or really tiny, numbers that saves time and space and ink, etc. For example, the World Book Encyclopedia lists the Earth's mass as

6,000,000,000,000,000,000,000,000 kilograms.

Why write such an unwieldy number when you can, instead, write

6.0 x 1024 kg.

The classical radius of an electron is

0.0000000000000028179 meters.

Again, why write such a space wasting number when you can write it like so:

2.8179 x 10-15m

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Math and Arithmetic

Scientific Notation

You multiply the mantissas, and add the exponents. After that, you may wish to normalize.

Example: 2x105 x 6x106 = 12 x 1011. Notice that I multiplied 2 x 6 to obtain 12, and that I added 5 + 6 to obtain the new exponent, 11. You may wish to normalize this result to 1.2 x 1012.

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Scientific Notation

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Algebra

Scientific Notation

6.32 billion in scientific notation is: 6.32 x 109

181182183

Math and Arithmetic

Algebra

Scientific Notation

8.8x10^4

179180181

Math and Arithmetic

Algebra

Scientific Notation

3.6*109

177178179

Scientific Notation

Scientific notation is a way of writing large and small numbers

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Scientific Notation

3

345

Math and Arithmetic

Scientific Notation

Scientific notation needs to be written as 5.4x104

The lead number needs to be greater than 1, but less than ten. In this case, it is 5.4. The exponent tells me how many times I need to shift my decimal point to get my big, or in your case, a small number. For my example, I would have 54,000

For yours, it is a small number. Shift the decimal point 6 spots to the right, so you have 8.7, which is between 1 and ten. 8.7x10-6 would be correct.

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