1 5 of 30: In this post, we’ll teach you precisely how to calculate 1/5 of 30 so you can quickly determine the fraction of any number! Let’s get started with the math!
The number above the fraction line is known as the numerator. While the number below is known as the denominator. We must first transform the full number into a fraction to get the fraction of any number.
Here’s a little tip for you.
If you use 1 as the denominator, you may convert any integer to a fraction:
So, now that we’ve transformed 30 into a fraction, we can solve the problem by putting the fraction 1/5 next to our new fraction, 30/1, and multiplying the two fractions.
All you have to do is convert the whole number to a fraction and then multiply the numerators and denominators. Consider the following:
1 x 30 = 30
5 x 1 = 5
In this scenario, our new fraction may remain simplified even more. To accomplish so, we must first determine both numbers’ most significant common factor.
If you like, you can use our easy GCF calculator to figure it out yourself. We have previously done so, and the GCF of 30 and 5 equals 5.
We can simplify this fraction by dividing the new numerator and the denominator by 5.
30/5 = 6
5/5 = 1
When we put that together, we can see that our complete answer is:
The comprehensive and straightforward answer to the question of what is one-fifth of thirty is six.
This tutorial should have helped you learn how to find the fraction of any whole number. You may now try it again with other numbers to put your newfound fraction abilities to the test.
The following numbers are designated in 1/5 divided by 30:
One is the numerator.
5 = numerator
30 is a whole number.
To convert to fraction form, preserve the numerator and multiply the denominator by the whole number to create a new denominator:
5 x 30
Thus, the answer to 1/5 divided by 30 in fraction form is:
Simply divide the numerator by the denominator from the fraction solution above to get the decimal answer to 1/5 divided by 30:
1/150 = 0.0067
If required, the answer remains rounded to the closest four decimal points.
Sample questions, answers, and instructions
Question: Your friend has a bag of marbles and claims that 30% of them are red. Suppose you have 1.5 red marbles. How many marbles does he own in Total?
5 marbles is the answer.
How To: We know that the Percent is 30 in this case. And we also understand that the Part of the marble is red. Thus, we know that the Part is 1.5.
As a result, it must be the Total that is lacking. Here’s how to find out what the Total is:
Percent100 Equals PartTotal
We may re-arrange our Percent problem using simple algebra as follows:
100Percentage = Total
We may get the “Total” by multiplying the “Part” by 100 and then dividing it by the “Percent.”
Let’s test it on our marble problem; it’s straightforward and takes two steps! The “Part” (red marbles) is known to be 1.5.
So the first step is to just multiply that Part by 100.
1.5 × 100 = 150
Step two involves taking that 150 and dividing it by the “Percent,” which we are informed is 30.
So, 150 divided by 30 equals 5.
As a result, the total number of marbles is 5.
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