Question

Express 3.313231323132% in p/q from​

Answer 1

The answer is

The answer is 3313231323132/100000000000

GIVEN

Number = 3.313231323132%

TO FIND

To express in the form of p/q

SOLUTION

We can simply solve the above problem as follows;

We are given a percentage value = 3.313231323132%

We know that percentage is a ratio of two numbers expressed as a fraction of 100.

Therefore,

$\frac{p}{q} \times 100 = 3.313231323132$

Bringing 100 to the RHS

$\frac{p}{q} = \frac{3.313231323132}{100}$

We can also write is as,

$\frac{p}{q} = \frac{3313231323132}{1000000000000}$

Hence, The answer is

Hence, The answer is 3313231323132/100000000000

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Answer 2

The decimal number in p/q format is $\frac{828307830783}{250000000000}$%.

• Non-terminating decimals are ones that carry on after the decimal point that is they go on forever.

• Assume that x is a variable and that the repeating decimal is x.

• Enter a number that is equal to x but does not include a bar. (Bar represents repeating numbers in the same pattern.) 3) For mixed recurring decimal, ascertain the number of digits with bars on their heads or the number of digits prior to the bar.

• If the repeating number is the same digit after the decimal, multiply by 10. If the repeating digits are in pairs of two numbers, multiple by 100. Subtract the result of the equation created by steps 2 and 4.
• Next, determine x's value in its most basic form.

Given decimal number is 3.313231323132%

Now,

3.313231323132%

= (3 + 0.313231323132)%

= (3 + $\frac{313231323132}{1000000000000}$)%

= $3\frac{313231323132}{1000000000000}$%

= $\frac{828307830783}{250000000000}$%

Hence, the decimal number in p/q format is $\frac{828307830783}{250000000000}$%.

Learn more about decimal numbers here

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