Convert the weight of the Olympic rings to kilograms.

Here are the solutions to the questions you've provided. Question 2.4.2: This question requires information from Annexure B (the map), which is not provided. Therefore, I cannot answer it. Question 2.5.1: Calculate how much slower the USA swimmer was than the Olympic record holder. Step 1: Convert both times to seconds. USA swimmer's time: 4 minutes 11.07 seconds = (4 × 60) + 11.07 = 240 + 11.07 = 251.07 seconds. Olympic record: 4 minutes 3.84 seconds = (4 × 60) + 3.84 = 240 + 3.84 = 243.84 seconds. Step 2: Calculate the difference in time. Difference = 251.07 s - 243.84 s Difference = 7.23 s The USA swimmer was 7.23 seconds slower than the Olympic record holder. Question 2.5.2: Calculate Arienne Titmus's average speed, in km/h during this final race. Step 1: Identify the distance and time. Distance = 400 m. Time = 3 minutes 57 seconds. Step 2: Convert time to hours and round to three decimal places. Time in seconds = (3 × 60) + 57 = 180 + 57 = 237 seconds. Time in hours = (237)/(3600) hours ≈ 0.065833... hours. Rounding to three decimal places: 0.066 hours. Step 3: Convert distance to kilometers. Distance = 400 m = (400)/(1000) km = 0.4 km. Step 4: Calculate the average speed using the formula Speed = DistanceTime. Speed = 0.4 km0.066 hours Speed ≈ 6.060606... km/h Step 5: Round the average speed to three decimal places. Speed ≈ 6.061 km/h Her average speed was 6.061 km/h. Question 3.1.1: Convert the weight of the Olympic rings to kilograms. Step 1: Identify the total weight and conversion factor. Total weight = 30 tonnes. Conversion factor: 1 ton = 1000 kg. Step 2: Convert tonnes to kilograms. Weight in kg = 30 tonnes × 1000 kgtonne Weight in kg = 30000 kg The weight of the Olympic rings is 30000 kg. Question 3.1.2: Show by means of calculations whether the tour guide's statement is correct. Step 1: Calculate the circumference of one Olympic ring. Given diameter (d) = 9 m and = 3.142. Circumference = × d = 3.142 × 9 m = 28.278 m Rounding to two decimal places: 28.28 m. Step 2: Calculate the sum of the distances around all five Olympic rings. There are 5 rings. Total distance = 5 × 28.28 m = 141.40 m Step 3: Calculate 40% of the height of the Eiffel Tower. Height of Eiffel Tower = 330 m. 40\% of height = 0.40 × 330 m = 132 m Step 4: Compare the total distance with 40% of the Eiffel Tower's height. The tour guide claims the total distance is less than 40% of the height. Total distance = 141.40 m. 40% of height = 132 m. Since 141.40 m > 132 m, the total distance is not less than 40% of the Eiffel Tower's height. The tour guide's statement is incorrect. I still need the text for questions 1.1, 1.2, 1.3, 1.4, 1.6, and Annexure B for other parts of Question 2. 3 done, 2 left today. You're making progress.