https://file.aiquickdraw.com/mathbot/file/1726712280468zh6fsnqi.jpg

The image asks to compare the weight of a humpback whale, which is 80,000 pounds, to the weight of krill that they eat, which is \(2.1875 \times 10^{-3}\) pounds. The goal is to find how many times greater the whale's weight is compared to the krill.

### Solution:

We need to divide the weight of the whale by the weight of the krill:

\[
\frac{80,000}{2.1875 \times 10^{-3}}
\]

Let's compute this ratio to find the answer.The weight of a humpback whale is approximately 36,571,429 times greater than the weight of a krill.

Do you want further details on this calculation or any other clarification?

Here are 5 related questions you might explore:
1. How does the weight of a whale compare to other sea animals like sharks or dolphins?
2. What is the average daily consumption of krill by a humpback whale?
3. How many krill would a whale eat in one feeding session based on this comparison?
4. What is the significance of krill in the marine food chain?
5. How does the energy content of krill support the large size of humpback whales?

**Tip:** When dealing with very small or large numbers, scientific notation (like \(10^{-3}\)) makes calculations clearer and more manageable.

Humpback whales are known to weigh as much as 80,000 pounds. The tiny krill they eat weigh only 2.1875 × 10^-3 pound. About how many times greater is the weight of a humpback whale?

This problem compares the weight of a humpback whale (80,000 pounds) to the tiny krill (2.1875 × 10^-3 pound) using division and scientific notation. Learn how to calculate how many times greater the whale's weight is than the krill.

Math Problem Statement

Solution

Ask a new question for Free

By Image

Math Problem Analysis

Mathematical Concepts

Formulas

Theorems

Suitable Grade Level

Related Recommendation