the answer should be in vec v = ((?),(?)) ∓ ((?),(?)) i

It seems you're asking for the form of an equation for a vector subtraction or addition in 2D, where \( \vec{v} \) is represented as the difference or sum of two 2D vectors.

If you have two vectors:

\[
\vec{A} = (A_1, A_2) \quad \text{and} \quad \vec{B} = (B_1, B_2)
\]

The vector equation in the form of \( \vec{v} = ((?), (?)) ∓ ((?), (?)) \) can be written as:

\[
\vec{v} = (A_1, A_2) \mp (B_1, B_2)
\]

For **addition**:
\[
\vec{v} = (A_1 + B_1, A_2 + B_2)
\]

For **subtraction**:
\[
\vec{v} = (A_1 - B_1, A_2 - B_2)
\]

If you'd like to work with specific values or further details on vector operations, please feel free to share those!

Do you have a specific vector pair or operation you'd like to solve?

### Related Questions:
1. What is the geometric interpretation of vector addition and subtraction?
2. How do you find the magnitude of a vector \( \vec{v} = (x, y) \)?
3. What is the dot product between two vectors \( \vec{A} \) and \( \vec{B} \)?
4. How do you calculate the angle between two vectors?
5. How can you use vectors to find a unit vector?

**Tip**: Always visualize vector addition/subtraction geometrically as arrows, using the "tip-to-tail" method.

The answer should be in vec v = ((?), (?)) ∓ ((?), (?)) i.

Explore how to perform vector addition and subtraction in 2D with detailed examples. This topic covers key vector algebra concepts and provides formulas to simplify vector operations. Ideal for students in Grades 9-12 learning about vectors.

Math Problem Statement

Solution

Ask a new question for Free

By Image

Math Problem Analysis

Mathematical Concepts

Formulas

Theorems

Suitable Grade Level

Related Recommendation