Scientific Notation

To convert 6.72 x 10^6 to standard notation, you move the decimal point 6 places to the right. This means you add six zeros to 6.72, resulting in 6,720,000. Therefore, 6.72 x 10^6 in standard notation is 6,720,000.

Well, isn't that just a happy little number! To write 176 in scientific notation, we move the decimal point to the left until there is one non-zero digit to its left. This gives us 1.76 x 10^2. Just like adding a touch of color to a painting, scientific notation helps us see the big picture in a more organized way.

Oh honey, that's a big number! You say 42 followed by 15 zeros, or you can call it 42 quadrillion if you're feeling fancy. Just make sure you stretch those vocal cords for all those zeros!

Ah, that's a big number! In scientific notation, we can express 500000000000000000000000 as 5 x 10^23. It's like taking the original number and moving the decimal point 23 places to the right to make it easier to work with and understand.

12,312,000,000,000 =

1.2312 x 10^(13)

Scientific notation is a way of writing numbers that are too big or too small to be conveniently written in decimal form.The symbol for calcium is Ca. The atomic number is 20. The atomic weight is 40.078

While there are some very small numbers associated with calcium, they are given in small units so the numbers are manageable.

Oh, dude, like, 0.015 in scientific notation is 1.5 x 10^-2. It's like when you have a tiny number and you want to make it look all fancy with powers of 10. So yeah, 0.015 becomes 1.5 x 10 to the power of negative 2. Cool, right?

'a' is to 'b' as '1' is to '2' .

Mathematically , this is written as a:b :: 1:2

Note the use of colons , 'is to ' a single colon and 'as' a double colon.

Do NEITHER use semi-colons(:), full stops/periods(.) NOR 'equals(=)'.

0.0382 in scientific notation would be 3.82 x 10-2

Oh, that's a happy little question! To write 23400000 in scientific notation, we want to express it as a number between 1 and 10 multiplied by a power of 10. So, 23400000 can be written as 2.34 x 10^7. Just like that, you've transformed your number into a more compact and easy-to-read form!

3,560,000 in scientific notation is written as 3.56 x 10^6. This notation represents the number 3.56 multiplied by 10 raised to the power of 6, which is equivalent to moving the decimal point 6 places to the right to convert the number into a standard form.

It is: 1.19505*10^13

1391000 in scientific notation is 1.391 x 10^6. This is because you move the decimal point to the left until there is only one non-zero digit to the left of the decimal point, and then multiply by 10 raised to the number of places you moved the decimal point. In this case, you move the decimal point six places to the left, resulting in 1.391 x 10^6.

Well, darling, 5 times 10 to the 10th power is 5 followed by 10 zeros, which is a whopping 5 billion. So, if you ever need to count your billions, now you know the answer. Keep on calculating, you math wizard!

Five billion in scientific notation is written as 5 x 10^9. In scientific notation, the number is expressed as a coefficient (5) multiplied by 10 raised to the power of the exponent (9), representing the number of zeroes in the original number (five billion). This notation is commonly used in scientific and mathematical calculations to simplify large numbers.

Oh, dude, that's like a lot of zeros! In scientific notation, you pronounce 1000000000000000000000000000000000000000000000000000000000000 as "1 x 10 to the 69th power." So, like, you just move the decimal point 69 places to the right, NBD.

185000000 in scientific notation is 1.85 x 10^8. This is because you move the decimal point 8 places to the left to make the number between 1 and 10, and then multiply by 10 raised to the number of places you moved the decimal.

1.79 x 10-5.

280000000 = 2.8 x 10^(8)

Here are the rules for 'exponents'.

Multiplication ; ADD The expoentns.

e.g. a^(n) x a^(m) = a^(n+m)

Division ; SUBTRACT The expoentns.

e.g.

a^(n) / a^(m) = a^(n -m)

NESTING ; multiplyinng the exponents

(a^(n))^(m)) = a^(nm)

In all cases the coefficient, 'a' in this case MUST be the samer.

e.g.

2^(5) x 2^(3) = 2^(5 + 3) = 2^(8)

2^(5) / 2^(3) = 2^(5-3) = 2^(2)

(2^(5))^(3)) = 2^(5 x 3) = 2^(15)

NB You cannot do 2^(5) x 3^(3) , because the coefficients are different; viz '2' & '3'.

Well, honey, to write eighty-eight and six hundredths in standard form, you simply put it as 88.06. It's as easy as pie, no need to overcomplicate things. Just slap that decimal point in there and call it a day!

Doctors use scientific notation in order to easily express very large or very small numbers in a concise and standardized format. This notation helps prevent errors in calculations and ensures clarity in communication among healthcare professionals. By using scientific notation, doctors can efficiently convey important numerical information such as medication dosages, laboratory values, and patient statistics.

To determine the power of 10 when representing 0.00503, you need to count the number of decimal places to the right of the first non-zero digit. In this case, the first non-zero digit is 5, and there are three decimal places to its right. Therefore, the power of 10 is -3, as you would need to move the decimal point three places to the right to convert 0.00503 to a whole number.

Shift 3 decimal places to the right from the starting position, so the exponent for base 10 is -3. Therefore, the number in scientific notation is:

2.5 x 10-3

Well, hello there! 43.5 in notation form is written as forty-three point five. It's just like when we add a little dot to show the decimal point, making it easier to understand the value of the number. Just a happy little detail to help us along the way.