1). 62). 0.63). 0.0064). 0.06

1.	1). 62). 0.63). 0.0064). 0.06
Answer» $( \frac{{489.1385\; \times \;0.0493\; \times \;1.966}}{{0.0873\; \times \;92.581\; \times \;99.749}}\; = \;?)$ Follow BODMAS rule to solve this question, as per the ORDER given below: Step-1: Parts of an equation ENCLOSED in 'Brackets' must be solved FIRST, and in the bracket, Step-2: Any mathematical 'Of' or 'Exponent' must be solved next, Step-3: Next, the parts of the equation that contain 'Division' and 'Multiplication' are calculated, Step-4: Last but not least, the parts of the equation that contain 'Addition' and 'Subtraction' should be calculated. Here, 489.1385 ≈ 489 0.0493 ≈ 0.05 1.966 ≈ 2 0.0873 ≈ 0.09 92.581 ≈ 92.6 99.749 ≈ 100 Then, given EXPRESSION will become $(\frac{{489\; \times \;0.05\; \times \;2}}{{0.09\; \times \;92.6\; \times \;100}} \approx \;?)$ ⇒ ? ≈ 0.06

Answer»

$( \frac{{489.1385\; \times \;0.0493\; \times \;1.966}}{{0.0873\; \times \;92.581\; \times \;99.749}}\; = \;?)$

Follow BODMAS rule to solve this question, as per the ORDER given below:

Step-1: Parts of an equation ENCLOSED in 'Brackets' must be solved FIRST, and in the bracket,

Step-2: Any mathematical 'Of' or 'Exponent' must be solved next,

Step-3: Next, the parts of the equation that contain 'Division' and 'Multiplication' are calculated,

Step-4: Last but not least, the parts of the equation that contain 'Addition' and 'Subtraction' should be calculated.

Here, 489.1385 ≈ 489

0.0493 ≈ 0.05

1.966 ≈ 2

0.0873 ≈ 0.09

92.581 ≈ 92.6

99.749 ≈ 100

Then, given EXPRESSION will become

$(\frac{{489\; \times \;0.05\; \times \;2}}{{0.09\; \times \;92.6\; \times \;100}} \approx \;?)$

⇒ ? ≈ 0.06

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