# Decimals Class 6 Maths Formulas

For those looking for help on Decimals Class 6 Math Concepts can find all of them here provided in a comprehensive manner. To make it easy for you we have jotted the Class 6 Decimals Maths Formulae List all at one place. You can find Formulas for all the topics lying within the Decimals Class 6 Decimals in detail and get a good grip on them. Revise the entire concepts in a smart way taking help of the Maths Formulas for Class 6 Decimals.

## Maths Formulas for Class 6 Decimals

The List of Important Formulas for Class 6 Decimals is provided on this page. We have everything covered right from basic to advanced concepts in Decimals. Make the most out of the Maths Formulas for Class 6 prepared by subject experts and take your preparation to the next level. Access the Formula Sheet of Decimals Class 6 covering numerous concepts and use them to solve your Problems effortlessly.

Dot represents a decimal point.

Thus, five rupees seventy-five paise = ₹ 5.75

Seven rupees fifty paise = ₹ 7.50.

Tenths

To understand the parts of one whole (i.e., a unit) we show a unit by a block. Thus two units are two blocks and so on. One block divided into 10 equal parts means each part is \(\frac { 1 }{ 10 }\) (one- tenth) of a unit, two parts are 2-tenths, five parts are 5-tenths and so on. \(\frac { 1 }{ 10 }\) in decimal notation is written as 0.1. The dot represents the decimal point and it comes between the units place and tenths place.

Every fraction with denominator 10 can be written in decimal notation and vice-versa.

For example:

Hundredths

One block divided into 100 equal parts means each part is \(\frac { 1 }{ 100 }\) (one-hundredth) of a unit. It can be written as 0.01 in decimal notation.

Every fraction with denominator 100 can be written in decimal notation and vice-versa.

In place value table, as we go from left to right, then at every step the multiplying factor becomes \(\frac { 1 }{ 10 }\) of the previous factor. The place value table can be further extended from hundredths to \(\frac { 1 }{ 10 }\) of hundredths, i.e., thousandths (\(\frac { 1 }{ 100 }\)), which is written as 0.001 in decimal notation.

All the decimals can be represented on a number line.

Every decimal can be written as a fraction.

We can compare any two decimals. The process of comparison starts with the whole part. If the whole parts are equal then the tenths parts are compared. If the tenths parts are also equal then hundredths parts arc compared and so on.

Decimals are used in numerous ways in our lives. For example in representing units of money, length and weight.

Money

1 paisa = ₹ \(\frac { 1 }{ 100 }\) = ₹ 0.01

85 paise = ₹ \(\frac { 85 }{ 100 }\)— = ₹ 0.85

125 paise = ₹ 1 and 25 paise = ₹ 1.25

Length

1 cm = \(\frac { 1 }{ 100 }\) m = 0.01 m

46 cm = \(\frac { 46 }{ 100 }\) m = 0.46 m

126 cm = 100 cm + 26 cm = 1 m + \(\frac { 26 }{ 100 }\) m = 1.26 m

Weight

1 g = \(\frac { 1 }{ 1000 }\) kg = 0.001 kg

2650 g = 2000 g + 650 g

= \(\frac { 2000 }{ 1000 }\) kg + \(\frac { 650 }{ 1000 }\) kg

= 2 kg + 0.650 kg

= 2.650 kg

We can add decimals in the same way as whole numbers.

Subtraction of decimals can be carried out by subtracting hundredths from hundredths, tenths from tenths, ones from ones and so on.