What fraction of 1 kg is 750 g?

1000 grams = 1 kilogram

750 grams = 750/1000 = 3/4 kilogram (as a fraction in its simplest form).

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What fraction of 1kg is 500 grams?

fraction = 500grams/1kg = 500/1000 = 1/2

What fraction of 1kg is 450g?

fraction 450g of 1kg = 9/201 kilogram = 1000 grams= 450 grams/1000 grams= 45/100= 9/20

What is the fraction 750g of 1kg?

It is: 750/1000 = 3/4 simplified

What fraction of 1kg is 675g?

27/401 kilogram = 1000 grams675 grams/1000 grams or27/40 in fraction

What fraction of 1kg is 350g?

fraction = 7/20 1 kilogram = 1000 grams 350 grams/ 1000 grams = 35/100 or 7/20

Answer

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Hint: To solve this question, we need to know that the quantity 1 kg is equal to 1000 grams and also that the fraction can also be expressed as $\dfrac{a}{b}$. Now we have to find the fraction of 1 kg to 650 grams so, we will first convert 1 kgs to grams using the formula 1 kg = 1000 grams then after we will express it in the fraction form and we can apply all that operations on $\dfrac{a}{b}$. Complete step-by-step answer:
We have to find the value of a fraction of 1kg is 650 g.
We will write one kilogram in terms of grams and then calculate the value of fraction.
We are already aware that 1 kg = 1000 grams.
To find the value of fraction, we will write 650 grams as numerator and one kilogram as denominator.
Thus, the value of fraction is $\dfrac{{650}}{{1000}}$.
We will now reduce this fraction into simplest form or lowest terms.
For reducing the fraction into its lowest term, we will find the HCF of numerator and denominator.
We will find HCF for both numbers by writing the prime factorization of each of the numbers. We will choose the common prime factors of all the two numbers. The number obtained by choosing the common prime factors of all the numbers will be the HCF of two numbers.
The prime factorization of 650 is $650 = 2 \times {5^2} \times 13$.
The prime factorization of 1000 is $1000 = {2^3} \times {5^3}$.
The terms which are common to prime factorization of both the numbers is $2 \times {5^2} = 50$.
Thus, the HCF of 650 and 1000 is 50.
We will now reduce the fraction by dividing both numerator and denominator by their HCF, which is 50.
Thus, we have $\dfrac{{650}}{{1000}} = \dfrac{{\dfrac{{650}}{{50}}}}{{\dfrac{{1000}}{{50}}}} = \dfrac{{13}}{{20}}$.
So, the fraction of 1 kg is 650 gram is $\dfrac{{13}}{{20}}$.

Note: If this type of question is asked in subjective exams then you have to show each and every step that you used in order to solve the question. Fraction represents a part of a whole. We should be careful while writing the fractions as the units of numerator and denominator should always be the same. Otherwise, we will get an incorrect answer. Reduce the fraction into lowest terms by taking out common terms of numerator and denominator.

All In One Units Converter

To calculate a gram value to the corresponding value in kg, just multiply the quantity in g by 0.001 (the conversion factor). Here is the formula:

Value in kg = value in g × 0.001

Suppose you want to convert 750 g into kg. Using the conversion formula above, you will get:

Value in kg = 750 × 0.001 = 3/4 kg

This converter can help you to get answers to questions like:

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G to kg conversion chart near 750 g

Note: some values may be rounded.

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