0
What else can I help you with?
When dividing a decimal why is it sometimes necessary to add a zero to the right of the decimal point in the quotient?
When dividing decimals, adding a zero to the right of the decimal point in the quotient can be necessary to continue the division process when the dividend doesn't divide evenly. This allows for further division into smaller decimal places, enabling a more precise result. Essentially, it extends the decimal to capture the remainder and achieve an accurate quotient.
Why is it sometimes necessary to add a zero to the right of the decimal point in the quotient when your dividing by a decimal?
significant figures. you'll learn how to use significant figures in high school chemistry.
How do you multiply by 5?
As 5 = 10 ÷ 2: I usually multiply by 10 (by shifting the decimal point one digit to the right, adding a zero if it was originally at the end of the number) and then dividing by 2.
When is zero significant?
A.when its between two digitsB.When it is right to the right of the decimal and it follows a non-zero digit.
What is the power of 10 when 0.00503?
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.
When dividing a decimal by a decimal why is it sometimes necessary to add a zero to the right of the decimal point in the quotient?
Because when you want to divide a decimal by a larger number, like 3 divided by 5, you need to add a zero to make the 3, 30, so you can divide, but then the quotient has to be a decimal because 5 does not go into 3 evenly
What are the steps in multiplying and dividing multiplies by 10?
To multiply by 10, add a zero (move the decimal one place to the right.) To divide, take a zero away (move the decimal one place to the left.)
What do you do when there is a remainder when your dividing decimals?
add a zero to the end (only if it'safter the decimal) and continue dividing
Why is it sometimes necessary to add a zero to the right of the decimal point in the quotient when your dividing by a decimal?
significant figures. you'll learn how to use significant figures in high school chemistry.
How do you write 4 thousandths as a decimal?
You write it as 0.004 because to the left of the decimal point is ones, to the first zero to the right of the decimal point is tenths, to the second zero to the right of the decimal point is hundredths, and so on.
How do you multiply by 5?
As 5 = 10 ÷ 2: I usually multiply by 10 (by shifting the decimal point one digit to the right, adding a zero if it was originally at the end of the number) and then dividing by 2.
When is zero significant?
A.when its between two digitsB.When it is right to the right of the decimal and it follows a non-zero digit.
What place is the second zero after the decimal place called?
The second zero to the right of the decimal point is the hundredths (1/100) place.
How many zero can be put for a decimal while dividing a small number by a big number?
As many as required: there is no limit.
Is dividing by zero equal to 1?
no dividing by zero equals to 0
How do you round a number to one decimal place?
Look at the number in the second decimal place. If that number is 4 or less, zero it and everything to the right of it out. If that number is 5 or higher, increase the first decimal place by one and zero everything to the right of it out.
What is the least possible decimal greater than zero?
There is no such thing.Choose any positive decimal - as small as you want. You can always create one that is even smaller, for instance, dividing it by 10 (adding an additional zero after the decimal point). For example, if you choose 0.000001, you can create a smaller decimal if you divide it by ten: 0.0000001. Since it is ALWAYS smaller to create an even smaller positive decimal, it follows that there is no smallest such decimal.
