Complete Table 1 by calculating the Rate, 1/t ( exts⁻¹) for each experiment.

Step 1: Complete Table 1 by calculating the Rate, 1/t (s⁻¹) for each experiment. The rate is calculated as the reciprocal of the time taken (1/t). Expt 1: t = 18 s; Rate = 118 s ≈ 0.0556 s⁻¹; Expt 2: t = 130 s; Rate = 1130 s ≈ 0.0077 s⁻¹; Expt 3: t = 166 s; Rate = 1166 s ≈ 0.0060 s⁻¹; Expt 4: t = 316 s; Rate = $13

Complete Table 1 by calculating the Rate, 1/t ( exts⁻¹) for each experiment.

Step 1: Complete Table 1 by calculating the Rate, 1/t (s⁻¹) for each experiment. The rate is calculated as the reciprocal of the time taken (1/t). Expt 1: t = 18 s; Rate = 118 s ≈ 0.0556 s⁻¹; Expt 2: t = 130 s; Rate = 1130 s ≈ 0.0077 s⁻¹; Expt 3: t = 166 s; Rate = 1166 s ≈ 0.0060 s⁻¹; Expt 4: t = 316 s; Rate = $13

Solved: Complete Table 1 by calculating the Rate, 1/t (…

Step 1: Complete Table 1 by calculating the Rate, $1/t (\text{s}^{-1})$ for each experiment.
The rate is calculated as the reciprocal of the time taken ( $1/t$ ).

Expt 1: $t = 18 \text{ s}$ Rate = $\frac{1}{18 \text{ s}} \approx 0.0556 \text{ s}^{-1}$
Expt 2: $t = 130 \text{ s}$ Rate = $\frac{1}{130 \text{ s}} \approx 0.0077 \text{ s}^{-1}$
Expt 3: $t = 166 \text{ s}$ Rate = $\frac{1}{166 \text{ s}} \approx 0.0060 \text{ s}^{-1}$
Expt 4: $t = 316 \text{ s}$ Rate = $\frac{1}{3

Complete Table 1 by calculating the Rate, 1/t ( exts⁻¹) for each experiment.

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