1111/1250
The fraction for 0.03 repeating can be expressed as 3/100. This is because the decimal 0.03 repeating can be written as 3/100 in fraction form, where the 3 represents the repeating decimal part and the 100 represents the place value of the decimal. This fraction can also be simplified to 1/33 by dividing both the numerator and denominator by 3.
The decimal point indicates that the number to the right of it represents the fraction of 1 that is added to the whole number (13). In this case, the fraction is one hundredth of one, making the entire number "Thirteen and one hundredth."
you can change a fraction to a decimal by dividing the bottom number into the top number.
It is any fraction where the denominator is a multiple of non-negative integer powers of 2 and 5. In other words, a fraction with a denominator of the form 2x5y where x and y are non-negative integers.
0.91666 is a fraction. It is a fraction in decimal form rather than in the form of a ratio. However, that does not stop it being a fraction. Its rational equivalent is 91666/100000 which can be simplified.
fraction that represents 1.00 = 1/1
The decimal 0.428571429 can be expressed as the fraction 3/7. This is because the decimal is a repeating decimal that represents the fraction when simplified. Specifically, 0.428571 is a repeating sequence of the digits 428571, corresponding to the fraction 3/7.
2 and seven tenths in decimal = 2.7
To find the decimal fraction of £1 that 2 pence (2p) represents, we first convert pence to pounds. Since there are 100 pence in £1, 2p is equal to £0.02. Therefore, the decimal fraction of £1 that 2p represents is 0.02, or 2/100.
49/8
Subtract the fraction of students who did from 1.
0.38 represents 38/100. The equivalent fraction in its simplest form is 19/50.
The decimal 0.694444444444 can be expressed as a fraction. It is equivalent to ( \frac{625}{900} ) or, simplified, ( \frac{25}{36} ). This fraction represents the repeating decimal of ( 0.6944... ).
0.06 = 6/100 = 3/50
The number 0.4141414141 is equivalent to the fraction ( \frac{41}{99} ). This is because the decimal represents a repeating pattern of "41," which can be expressed as a fraction by recognizing it as a repeating decimal.
The decimal 0.42857143 can be expressed as the fraction 3/7. This is because the repeating decimal 0.428571, which represents 3/7, continues indefinitely. To convert it to a fraction, you recognize that 0.428571 is approximately equal to 3/7, making it a repeating decimal representation.
A decimal number would be between 0 and 1. It represents a fraction, or portion, of 1.