Read and write the following decimals in figures.
1) 0.3182 6) 12.0156
2) 4.2318 7) 3.7921
3) 15.6403 8) 267.249
4) 12.0912 9) 4.2196
5) 5.3412 10) 37.1979
Pasagot po nito brainlest ko po makakasagot nito ng tama !!
1) 0.3182 6) 12.0156
2) 4.2318 7) 3.7921
3) 15.6403 8) 267.249
4) 12.0912 9) 4.2196
5) 5.3412 10) 37.1979
Pasagot po nito brainlest ko po makakasagot nito ng tama !!
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DECIMAL PLACE VALUE
Answer:
Step-by-step explanation:
For some students, converting decimals to words can be confusing that is why they need to build their foundation first about place value of the numbers. The place value of a digit is its position in the number. It is important to know how to read decimals.
Usually, the decimal point is place between the whole number and the decimal numbers, and it can be read as "and" when you read the numbers.
The lowest place value of a whole number is the units or ones place. Going to the left, it is followed by the tens place, hundreds place, thousands place, and so on. As you jump towards left, each place value multiplies by 10. These place values are located to the left of the decimal point.
Here are the equivalents of the following place values:
ones/units - 1
tens - 10
hundreds - 100
thousands - 1,000
ten thousands - 10,000
hundred thousands - 100,000
... and so on.
On the hand, the lowest place value of a decimal numbers is tenths place. Going to the right, it is followed by hundredths, thousandths, ten thousandths, and so on. As you jump towards right, each place value divides by 10. These place values are located to the right of the decimal point.
Here are the equivalents of the following place values:
tenths - 0.1 or 1/10 that is why it is also called "a part of a tenth"
hundredths - 0.01 or 1/100 that is why it is also called "a part of a hundredth"
thousandths - 0.001 or 1/1,000 that is why it is also called "a part of a thousandth"
... and so on.
In reading decimal numbers, look at its last digit's place value, then read it like you are reading whole numbers then add the place value of the last digit. Let us take the first given item as an example: 0.3182. We read 3,182 as three thousand one hundred eighty-two, but it is in decimal places so we need to know the last digit's place value. So the place value of 2 is ten thousandths, so we will just combine them. Therefore, 0.3182 can be read as three thousand one hundred eighty-two ten thousandths.
Read more about decimal place value:
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