A sample of drinking water was tested for Pb+ and was found to have a Pb²* concentration of 17.46 ppb. A 9.00 mL sample of the drinking water was spiked with 1.00 mL of a 2.29 ppb Pb²+ standard. Analysis of the spiked sample gave a concentration of 15.92 ppb Pb2+. Find the percent recovery of the spike. % recovery =

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Chapter1: Chemical Foundations
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**Example Calculation of Percent Recovery in Drinking Water Analysis**

A sample of drinking water was tested for Pb²⁺ and was found to have a Pb²⁺ concentration of 17.46 ppb. A 9.00 mL sample of the drinking water was spiked with 1.00 mL of a 2.29 ppb Pb²⁺ standard. Analysis of the spiked sample gave a concentration of 15.92 ppb Pb²⁺. Find the percent recovery of the spike.

**% recovery = ______________ %**

**Instructions:**

1. Calculate the theoretical concentration after spiking.
2. Determine the concentration found experimentally in the spiked sample.
3. Calculate percent recovery using the formula:

   \[
   \text{Percent Recovery} = \left(\frac{\text{Found Concentration} - \text{Original Concentration}}{\text{Spiked Concentration}} \right) \times 100\%
   \]
Transcribed Image Text:**Example Calculation of Percent Recovery in Drinking Water Analysis** A sample of drinking water was tested for Pb²⁺ and was found to have a Pb²⁺ concentration of 17.46 ppb. A 9.00 mL sample of the drinking water was spiked with 1.00 mL of a 2.29 ppb Pb²⁺ standard. Analysis of the spiked sample gave a concentration of 15.92 ppb Pb²⁺. Find the percent recovery of the spike. **% recovery = ______________ %** **Instructions:** 1. Calculate the theoretical concentration after spiking. 2. Determine the concentration found experimentally in the spiked sample. 3. Calculate percent recovery using the formula: \[ \text{Percent Recovery} = \left(\frac{\text{Found Concentration} - \text{Original Concentration}}{\text{Spiked Concentration}} \right) \times 100\% \]
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