Question

352.83 in expanded notation

Answer 1

We can extend 352.83 and write as  (3 x 100) + (5 x 10) + (2 x 1) + (8/10) + (3/100)

Step-by-step explanation:

Considering the given value 352.83 we can expand that step by step as,

(3 x 100) which will give us a value of 300.

Now adding the multiplied answer of (5 x 10) will give us 350.

Next we can also add the multiplied answer of (2 x 1 ) which will further give us 352.

Now adding the divided answer of (8/10) we will get 352.08

Finally adding the divided answer of (3/100) we will get the exact value of 352.83 as mentioned above.

Answer 2

The expanded notation for the number $352.83$ is $(3\times 100)+(5\times 10)+(2\times 1)+(8\times \dfrac{1}{10})+(3\times \dfrac{1}{100})$

A number can always be written in the expanded notation by multiplying the face value with the face notation.

Here, $3$ is at the $100th$ place of the number so, it can be written as $3\times 100$.

Similarly, the digits which are located after the decimal point can be expanded by dividing the face value of the number by $10$ raised to the power of face notation.

Here, $8$ is present just after the decimal point and so, its expanded form is $8\times \dfrac{1}{10}$.

Hence, the expanded notation of  $352.83$ is $(3\times 100)+(5\times 10)+(2\times 1)+(8\times \dfrac{1}{10})+(3\times \dfrac{1}{100})$.

Learn more about expanded notations here:

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