no
True I hoped this helped
No. For it to be written in true scientific notation, the matissa must be greater than of equal to 1 (it is) and less than 10 (it isn't). The correct form would be 4.56*104
Yes, that is the main purpose of scientific notation.Yes, that is the main purpose of scientific notation.Yes, that is the main purpose of scientific notation.Yes, that is the main purpose of scientific notation.
A number in scientific notation should have one number before the decimal place then two after. You move the decimal so this is true, then the number of places you moved the decimal will be the exponent. If you move the decimal to the right your exponent will be negative, if you move it to the left it will be positive. In this case you would move the decimal 5 places so you have 1.05x10^-5.
It is a way of representing numbers which is particularly useful for very small or very large numbers.
You don't - just as you don't with a number in normal notation.
There is no true opposite of scientific notation, but the closest answer is Standard Notation.
The exponents can be plus or minus.
The exponents can be plus or minus.
True I hoped this helped
What number goes in the box to make the number sentence true?
No. For it to be written in true scientific notation, the matissa must be greater than of equal to 1 (it is) and less than 10 (it isn't). The correct form would be 4.56*104
Yes, that is the main purpose of scientific notation.Yes, that is the main purpose of scientific notation.Yes, that is the main purpose of scientific notation.Yes, that is the main purpose of scientific notation.
A number in scientific notation should have one number before the decimal place then two after. You move the decimal so this is true, then the number of places you moved the decimal will be the exponent. If you move the decimal to the right your exponent will be negative, if you move it to the left it will be positive. In this case you would move the decimal 5 places so you have 1.05x10^-5.
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It is a way of representing numbers which is particularly useful for very small or very large numbers.
When a number between 0 and 1 is written in scientific notation, the exponent will always be negative. This is because the decimal point is moved to the right to convert the number into the form ( a \times 10^n ) (where ( 1 \leq a < 10 )), resulting in a negative exponent that indicates how many places the decimal was shifted. For example, the number 0.005 can be expressed as ( 5 \times 10^{-3} ).