# Find component form of vector

Example 2: Find the vector from the components of a vector, having the x-component of 5 units, y-component of 12 units, and z-component of 4 units respectively. Solution: X Component of the vector = a = 5. Y Component of th vector = b = 12. Z Component of the vector = c = 4. The required vector is $$\overrightarrow V = a\hat i + b \hat j + c \hat k$$

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## Precalculus : Express a Vector in Component Form

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## Converting between vector components and magnitude

The component form of the vector formed by the two point vectors is given by the components of the terminal point minus the corresponding components of the initial point. i.e.

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## How to Write a Vector in Component Form Given its

The component form of a vector is given as , where x describes how far right or left a vector is going and y describes how far up or down a vector is going. Given a vector’s initial

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## Component form of a vector

To find the components of a vector use these formulas: vx = vcosθ v x = v cos θ vy = vsinθ v y = v sin θ vx = vcos60° v x = v cos 60 ° → vx = 20 × 1 2 = 20 2 = 10 v x = 20 × 1 2 = 20

## Online calculator. Component form of a vector with initial

The y component of the ball’s velocity vector is vy. Therefore, you can say that v = ( vx, vy) That’s how you express breaking a vector up into its components. So what’s vx here?

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