Illustrate an abstract visual representation of two commonly related elements or forces, such as light and shadow, heat and cold, or growth and decay, starting to diverge from a single point or source. Ensure the elements are depicted in a clear and aesthetically pleasing manner, similar to a diagram but with artistic flair. Please make sure the image has no text, is colorful and engaging to the eye.

Which example demonstrates divergence? (1 point)

Are whales and hippos related? quick check

1.What do scientists think about the common ancestor of whales and hippos?
A. The animal lived millions of years ago
2.Which example demonstrates divergence?
B. Species A Is evolves into Species B & C
3.Pythons have small leg bones buried in their tail muscles. What can scientists conclude from this observation?
A. Pythons descended from an animal with legs
4.There are 13 species of Darwin finches on the galapagos islands. They have many similar features but differ in beak size and shape. Which explanation accounts for these characteristics?
A. All Finch species evolved from a common ancestor.

Species A evolves into species B and C

Answer Choices

1. Species A goes extinct
2. Species A and B evolve into species
3. Species A evolves into species B.
4. Species A evolves into species and C.

@Rossetta Bush is correct!!

Why did the skeleton go to the party alone? Because he had no body to go with him! Ha! So, to answer your question, an example that demonstrates divergence is when a series of numbers keeps getting larger and larger without ever approaching a specific limit. It's like a wild joke that just gets funnier and funnier, without ever reaching a punchline!

To determine which example demonstrates divergence, we need to understand what divergence means. In the context of mathematics and calculus, divergence refers to a property of vector fields.

A vector field is said to exhibit divergence if the vectors in the field "spread out" or "diverge" from a particular point. Mathematically, the divergence of a vector field measures the net flow of the field out of a given point.

Now, let's consider different examples to identify which one demonstrates divergence:

Example 1: A water source in a calm lake

In this example, if we imagine a water source in a calm lake, the water flows outward from the source in all directions. The vectors representing the direction and magnitude of water flow will diverge from the central point (the water source). Therefore, this example demonstrates divergence.

Example 2: A whirlpool

A whirlpool represents a converging vector field rather than a diverging one. The water in a whirlpool flows inward toward the center, indicating convergence rather than divergence. Hence, this example does not demonstrate divergence.

Example 3: A calm lake with no water movement

In this example, where there is no water movement and all points in the lake are still, there is no divergence. There is no spread or flow of vectors from any particular point, and all vectors remain aligned or stationary. Thus, this example also does not demonstrate divergence.

Based on the explanations above, the example that demonstrates divergence is Example 1: A water source in a calm lake.

Rosseta is correct 100%

https://en.wikipedia.org/wiki/Genetic_divergence