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What is two sixths as a decimal?
2/6 can be simplified to 1/3 but this has no effect on the decimal equivalent which is 0.333333...... (with the number 3 going on indefinitely). This is said to be a recurring decimal number and is written with a line over the recurring portion to indicate that it is repeated indefinitely. In this case, the decimal number would be written 0.3 (with a line over the figure 3).
What is the line over a repetitive decimal?
If there is a line over a decimal, it means the decimal is repetitive. If you are typing it would look like this... .7
How do you Change 11 over 20 in to a decimal number?
To convert a fraction to a decimal you need to divide the numerator (the number above the line) by the denominator (the number below the line). 11/20 = 0.55
Is there a positive real number that closest to zero on the number line?
Real numbers include fractional and decimal numbers. So the closest-to-zero positive real number would be 0.00000000...001; that is, an an infinite number of zeros between the decimal and the 1.
When a number repeats itself do you put the line under or on top of the line?
The vinculum is placed on top of the repeating number after the decimal. For example, 1/3 would be written out as .333333 or .3 with the vinculum above the three.
How can you find a fraction and a decimal on a number line?
Everywhere. Each and every point on a number line is a fraction and also a decimal.
What are negative decimals?
A decimal that has a negative sign in front of it, for example -0.5 would be a negative decimal, on a number line it would be to the left of 0.
Is rational number on the number line?
Yes it can be because a rational number is a number that can be written as a ratio with a fraction with denominator on top and numerator on bottom. You can turn the ratio into decimal or any ways you can and you can find it on a number line...
What is two sixths as a decimal?
2/6 can be simplified to 1/3 but this has no effect on the decimal equivalent which is 0.333333...... (with the number 3 going on indefinitely). This is said to be a recurring decimal number and is written with a line over the recurring portion to indicate that it is repeated indefinitely. In this case, the decimal number would be written 0.3 (with a line over the figure 3).
What does the line above the last number in a decimal stand for?
It is when there is a recurring number after the decimal point. Eg; 10 ÷ 3 = 3.3333333333 etc. _ For simplification of the answer they would simply write just 3.3
What is the line over a repetitive decimal?
If there is a line over a decimal, it means the decimal is repetitive. If you are typing it would look like this... .7
How do you slove the median?
Line the numbers up from lowest to highest, and find the middle number. Let n be "how many numbers there are". To find the middle number, find the "(n+1)/2"th number. If this gives you a whole number, the median is the corresponding number in the number line. If "(n+1)/2" gives you a decimal, such as 21.5th number, you need to find the average between the 21st and 22nd number.
How do you show 0.55 on a decimal number line?
how do you show 2/5's on a number line
How do you are decimal numbers from smallest to largest in a number line?
Go from left to right along the number line.
How do you Change 11 over 20 in to a decimal number?
To convert a fraction to a decimal you need to divide the numerator (the number above the line) by the denominator (the number below the line). 11/20 = 0.55
How do you find root 7 on number line?
To visualise √7 on a number line you'd have to approximate it - √7 is in exact (surd) form as it is not a whole number. The approximation or decimal form of √7 is roughly 2.65. Or if you prefer, 2.6457513110645905905016157536393. So on a number line, place it between 2 and 3.
Is there a positive real number that closest to zero on the number line?
Real numbers include fractional and decimal numbers. So the closest-to-zero positive real number would be 0.00000000...001; that is, an an infinite number of zeros between the decimal and the 1.
