
How do you change $7 \dfrac{1}{7} \%$ to decimal?
Answer
528.6k+ views
Hint: In the above problem, we could easily identify that it is a mixed fraction. So first we have to solve the mixed fraction. Remember that we find a percentage of 100. So let’s see how we can solve this problem.
Complete step by step solution:
As for the above problem we have to solve the mixed fraction so we have to convert it to an improper fraction, $7\dfrac{1}{7}=\dfrac{50}{7}$ .
In several cases, if the denominator is a factor of 10, 100, or 1000 then we can calculate the decimal easily. But in this case, the denominator is 7. So let’s see how we can solve $\dfrac{50}{7}$ .
$= \dfrac{{50.00000000000}}{7}$
After dividing this we get,
$=7.14285$
We will be considering till 2 decimals, we get,
= 7.14
So, to change 7 1/7% to decimal is 7.14
Additional Information:
In the above question, we have to solve a mixed fraction. There are other forms of a fraction such as proper fraction, improper fraction, like a fraction, unlike fraction, and equivalent fraction.
Note: For the above solution, we get a recurring decimal. So we have rounded the decimal to a suitable level of accuracy. We can choose to consider three-digit after decimal point (7.142) or two-digit after decimal point (7.14). Here we have considered two digits after the decimal point because it is accurate and also easy to write or remember.
Complete step by step solution:
As for the above problem we have to solve the mixed fraction so we have to convert it to an improper fraction, $7\dfrac{1}{7}=\dfrac{50}{7}$ .
In several cases, if the denominator is a factor of 10, 100, or 1000 then we can calculate the decimal easily. But in this case, the denominator is 7. So let’s see how we can solve $\dfrac{50}{7}$ .
$= \dfrac{{50.00000000000}}{7}$
After dividing this we get,
$=7.14285$
We will be considering till 2 decimals, we get,
= 7.14
So, to change 7 1/7% to decimal is 7.14
Additional Information:
In the above question, we have to solve a mixed fraction. There are other forms of a fraction such as proper fraction, improper fraction, like a fraction, unlike fraction, and equivalent fraction.
Note: For the above solution, we get a recurring decimal. So we have rounded the decimal to a suitable level of accuracy. We can choose to consider three-digit after decimal point (7.142) or two-digit after decimal point (7.14). Here we have considered two digits after the decimal point because it is accurate and also easy to write or remember.
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