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Evaluate : (17.6xx0.51)/(0.02xx3)...

Evaluate : `(17.6xx0.51)/(0.02xx3)`

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To evaluate the expression \((17.6 \times 0.51) / (0.02 \times 3)\), we can follow these steps: ### Step 1: Calculate the numerator First, we need to calculate the product of \(17.6\) and \(0.51\). \[ 17.6 \times 0.51 = 8.976 \] ### Step 2: Calculate the denominator Next, we calculate the product of \(0.02\) and \(3\). \[ 0.02 \times 3 = 0.06 \] ### Step 3: Divide the results Now, we divide the result from Step 1 by the result from Step 2. \[ \frac{8.976}{0.06} = 149.6 \] ### Step 4: Consider significant figures Now, we need to consider significant figures. The number of significant figures in each of the original numbers is as follows: - \(17.6\) has 3 significant figures. - \(0.51\) has 2 significant figures. - \(0.02\) has 1 significant figure. - \(3\) has 1 significant figure. The result of a multiplication or division should be reported with the least number of significant figures from the numbers used in the calculation. Here, the least number of significant figures is 1 (from \(0.02\) and \(3\)). Thus, we round \(149.6\) to 1 significant figure, which gives us: \[ \text{Final Answer} = 100 \]
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  • 0.02xx30 = ?

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