Answer
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Hint: Percent or Percentage (%) is a number or ratio that can be expressed as a fraction of \[100\] . A ratio expresses the number of times one number is contained in another. Meanwhile, the fraction is part of a whole number. Fractions are usually written as a series of numbers separated by a line .For example \[\dfrac{1}{4}\] .
Complete step-by-step answer:
Calculating percentages is a simple mathematical procedure. If you need to find a ratio or a component of a quantity as a proportion of another quantity, you can express it as a percentage.
To find out the percent of a given number, we can use the following formula:
\[p(\% ) = \dfrac{x}{y} \times 100\]
Where:
\[x\] = Number for which percentage is to be found out;
\[y\] = Total or whole number of given data
Now using the given formula to find out percent of \[0.52\] :
\[ \Rightarrow p(\% ) = \dfrac{{0.52}}{1} \times 100\]
Here since the number is expressed in decimals, the total part is taken as \[1\] .
Dividing it by \[1\] ,
\[ \Rightarrow p(\% ) = 0.52 \times 100\]
Finally multiplying by \[100\] we get:
\[ \Rightarrow p(\% ) = 52\% \]
Note: Alternate way to find out the percentage if finding out fraction first and then multiplying it by \[100\] .
In the given sum, percent can be found out as follows by dividing it by \[100\] since there are two decimal points:
Fraction = \[\dfrac{{52}}{{100}}\]
Multiplying it by \[100\] ,
\[ \Rightarrow Percent(\% ) = \dfrac{{52}}{{100}} \times 100\]
Solving the above multiplication, we get:
\[ \Rightarrow Percent(\% ) = 52\% \]
Remember to use the “ \[\% \] ” sign after finding out the percentage.
Percentages play an important role in our everyday lives. It's useful when we're writing fractions. Furthermore, percentages are easier to compare than fractions.
Complete step-by-step answer:
Calculating percentages is a simple mathematical procedure. If you need to find a ratio or a component of a quantity as a proportion of another quantity, you can express it as a percentage.
To find out the percent of a given number, we can use the following formula:
\[p(\% ) = \dfrac{x}{y} \times 100\]
Where:
\[x\] = Number for which percentage is to be found out;
\[y\] = Total or whole number of given data
Now using the given formula to find out percent of \[0.52\] :
\[ \Rightarrow p(\% ) = \dfrac{{0.52}}{1} \times 100\]
Here since the number is expressed in decimals, the total part is taken as \[1\] .
Dividing it by \[1\] ,
\[ \Rightarrow p(\% ) = 0.52 \times 100\]
Finally multiplying by \[100\] we get:
\[ \Rightarrow p(\% ) = 52\% \]
Note: Alternate way to find out the percentage if finding out fraction first and then multiplying it by \[100\] .
In the given sum, percent can be found out as follows by dividing it by \[100\] since there are two decimal points:
Fraction = \[\dfrac{{52}}{{100}}\]
Multiplying it by \[100\] ,
\[ \Rightarrow Percent(\% ) = \dfrac{{52}}{{100}} \times 100\]
Solving the above multiplication, we get:
\[ \Rightarrow Percent(\% ) = 52\% \]
Remember to use the “ \[\% \] ” sign after finding out the percentage.
Percentages play an important role in our everyday lives. It's useful when we're writing fractions. Furthermore, percentages are easier to compare than fractions.
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