Example

Title: Fractions

Grade: 5-a Lesson: S1-L1

Explanation: Hello Students, time to learn examples. Let us take turns and read each example. Explain each step. Pay special attention to steps and pictures and communicate in your own words.

Examples:

Convert \$33 1/3\$ into an improper fraction.

Step 1a

The given fraction is \$33 1/3\$.

Multiply the whole number part by the denominator.

Explanation: The given fraction is \$33 1/3\$. It is a mixed fraction, a combination of a whole number and a fraction part. We have to multiply the whole number with the denominator of the proper fraction, i.e., 33 × 3 = 99.

Step 1b

Next step, add the product of the whole number part and the denominator of the fraction to the numerator.

Explanation: In this step, 99 + 1 is 100, remains the denominator is the same \$100/3\$.

Convert the \$30 45/20\$ into decimal form.

Step 2a

The given mixed fraction is \$30 45/20\$. 30 is a whole number, and \$45/20\$ is a fraction.

Explanation: In this step, the given mixed fraction is \$30 45/20\$. 15 is a whole number and \$23/8\$ is a fraction.

Step 2b

First, convert mixed fractions into an improper fraction by multiplying the denominator with the whole number i.e,30 x 20 = 600

Explanation: In this step, to transform mixed fractions into improper fractions, multiply the denominator by the whole number. For this instance, 30 x 20 = 600.

Step 2c

Next, add the new product to the numerator, i.e., 600 + 45 = 645.

So, then the improper fraction is \$645/20\$.

Explanation: In this step, add 45 to 600 to get the sum of 645. This gives us the improper fraction \$645/20\$.

Step 2d

Finally, to convert improper fractions into a decimal, simply use the normal division method: \$645/20\$ = 32.25.

So,\$30 45/20\$ in decimal form is 32.25.

Explanation: In this step, an improper fraction is converted to a decimal. For instance, if you have \$645/20\$, simply divide the numerator by the denominator to get the decimal form, which in this case is 32.25.


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