add the acceleration vectors 85m/s^2 north and 100 m/s^2 southwest. also can u give me a figure visual representation of 

The image above visually represents the addition of the two acceleration vectors. The vector pointing north (85 m/s²) and the vector pointing southwest (100 m/s²) are shown, along with their resultant vector. The resultant points slightly west of south, consistent with our calculations.

Would you like any further details or explanations?

Here are five questions related to this topic:
1. How do you calculate the components of a vector given its magnitude and direction?
2. Why do we break vectors into components when performing vector addition?
3. What is the significance of the angle between two vectors in vector addition?
4. How can the Pythagorean theorem be applied in vector addition?
5. Can you describe a real-world scenario where acceleration vectors are combined?

**Tip:** When adding vectors, always resolve them into components, as it simplifies both the calculation and understanding of the resultant vector.

add the acceleration vectors 85m/s^2 north and 100 m/s^2 southwest. also can u give me a figure visual representation

Learn how to add acceleration vectors, specifically 85 m/s² north and 100 m/s² southwest, by breaking them into components. This problem involves key concepts such as vector addition, trigonometry, and applying the Pythagorean theorem to find the resultant vector. Suitable for high school students (Grades 10-12).

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