**What Is 1/3 As A Decimal:**

0.333

**What is 1/3 as a fraction:**

1/3 = 0.333333…

But what does that mean? In practical terms, 1/3 can be thought of as the amount you would get if you divided a whole into three pieces, each measuring 1/3 of the total. So, if you have a pizza that’s 10 inches wide, and you cut it into three equal slices, each slice will measure 3.33 inches wide – or 1/3 of the total width.

It’s also worth noting that 1/3 is not the only way to represent a third of something. There are six different ways to write 1/3 as a fraction, depending on what number you’re starting with.

**These are:**

1/3 = 3/9

1/3 = 2/6

1/3 = 1/2

1/3 = 4/12

1/3 = 5/15

1/3 = 6/18

If you’re ever unsure how to write a fraction as 1/3, try one of these methods and see if it works!

So now that we know what 1/3 is let’s look at some examples of how it might be used in everyday life. For instance, if you’re buying something in a store and want to get the best deal possible, you might divide the price by three to see how much each item will cost. Or, if you’re splitting a bill with friends, you might want to divide the total by three to see who owes what.

1/3 can be used in all sorts of mathematical problems and equations. For example, take the equation x + 2 = 3. If we want to solve for x, we can divide both sides of the equation by 3 to get x = 1. This is because three is equivalent to 1/3 – so when we divide by 3, we’re just canceling out the 1/3 on both sides of the equation.

As you can see, fractions like 1/3 are an essential part of mathematics and can be used in various real-world scenarios. So the next time you visit a fraction like this, don’t be afraid to give it a try! You might be surprised at how useful they can be.

**13 is represented as 14 in decimal system with 2 decimal places:**

13.0 = 13.00 =

14.0 = (10*1 + 4*0) + (1*4 + 0*1)

= 10+5=15

And for 13.50 =>

13.5 = 15.25 |> 5+2=(7*10)+(2*5)

We can see that a more significant number always comes before smaller numbers, so the place value is calculated from right to left. From this example, we can say that it requires more than one digit to represent a number, and hence less significant digits are dropped while rounding off the number to specific points of decimals.

Rounding off means cutting off the number’s fractional part and bringing it down to the nearest integer. So, in this example, 13 would be rounded off as 14. Similarly, if we have a number like 12.3456, it will be rounded off as 12.35. This is because the number after the decimal point is less than 5 (0.56), and hence it gets cut off while rounding off.

On the other hand, if we have a number like 12.5678, it will be rounded off as 12.57 because the number after the decimal point is greater than 5 (0.78). In this case, we keep the digit after the fifth position from the decimal point.

**What is 13 as a percent:**

13 is equal to 13/100, so it can be said that 13 is 13% of 100.

Similarly, we can find any percentage by dividing the number by 100. For instance, if we want to determine what 37% is, we would divide 37 by 10, giving us 0.37.

Similarly, if we want to determine what 8% is, we would divide eight by 10, giving us 0.08.

This method can be used for any percentage value. We need to find the nearest integer value for the percentage and divide it by 100.