The tallest platform for Olympic diving is 33feet above the water. After a diver completes a dive, they reach 14 feet below the water. What is the distance between the height of the platform and the depth of the diver?

To find the total distance between the height of the platform and the depth of the diver, we need to add the height above the water (33 feet) and the depth below the water (-14 feet). Since both are in opposite directions relative to the surface of the water, we calculate the distance as:

\[
33 \text{ feet} + 14 \text{ feet} = 47 \text{ feet}
\]

Therefore, the total distance between the platform and the deepest point of the dive is 47 feet.

Would you like more details or have any questions?

Here are 5 related questions to expand on this:

1. What is the average depth of dives in competitive swimming?
2. How do you calculate the time it takes for a diver to reach the water from a certain height?
3. How does gravity affect the speed of a diver during their fall?
4. What is the optimal angle of entry for professional divers to minimize splash?
5. How do divers control their body rotation during the dive?

**Tip:** When solving real-world problems involving heights and depths, remember to account for direction by treating depths as negative values.

The tallest platform for Olympic diving is 33 feet above the water. After a diver completes a dive, they reach 14 feet below the water. What is the distance between the height of the platform and the depth of the diver?

Solve the real-world math problem of finding the distance between the Olympic diving platform, which is 33 feet above water, and the diver's depth of 14 feet below water. This problem covers the addition of positive and negative values and the concept of total distance. Suitable for Grades 5-7.

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