Respuesta :

Answer:

200

Step-by-step explanation:

Given:

0.482 x 61.2^2 ÷ √98.01

61.2^2 = 3745.44

√98.01 = 9.9

So,

0.482 × 3745.44 ÷ 9.9

= 1,805.30208 ÷ 9.9

= 182.35374545454

To one significant figure

= 200

One significant figure means only 1 non zero value and others are zero

The approximation to 1 significant figure of the result is 200

Given that:

To express     [tex]\dfrac{0.482 \times 61.2^2}{\sqrt{98.01}}\\[/tex]      with approximation to 1 significant figure.

The calculations will go like this:

[tex]\dfrac{0.482 \times 3745.44}{\sqrt{98.01}}\\\\=\dfrac{1805.302}{9.9}\\\\\approx 182.35\\[/tex]

Significant figure 1 means only 1 non zero digit should be present and rest places can be having zeros.

Rounding to 1 significant figure:

200

Thus, the result approximated to 1 significant figure is 200.

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