<think>
Okay, the user is asking about vectors in physics and how to solve problems. First, I need to explain what a vector is. In physics, vectors are quantities that have both magnitude and direction. Examples are velocity, force, and displacement.
Next, they want to know how to solve problems. I should break down the steps: identifying components, using coordinate systems, adding or subtracting vectors, and calculating magnitudes or angles. Maybe give examples like adding two vectors at right angles.
Also, common mistakes to watch out for, like confusing scalar and vector quantities, mishandling directions, or miscalculating components. Emphasize the importance of diagrams and proper notation.
I should structure the answer clearly, maybe start with a definition, then move to solving methods, examples, and pitfalls. Keep it easy to follow, use bullet points or sections. Make sure to mention key concepts like vector addition rules (head-to-tail, parallelogram law), and maybe some formulas like the Pythagorean theorem for magnitude.
Check if there's any specific type of problem they might be encountering, but since they didn't specify, keep it general. Offer to help with a particular example if they provide one later. Use simple language and avoid jargon as much as possible.
</think>
**Vektor dalam Fisika**
Sebuah vektor adalah besaran fisika yang memiliki **besar (magnitude)** dan **arah**. Contoh vektor:
- **Kecepatan** (besar 10 m/s arah utara)
- **Gaya** (besar 5 N arah ke atas)
- **Perpindahan** (besar 3 meter arah timur)
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- **Jalan Kaki**:
- Tarik garis dari akhir vektor pertama ke awal vektor kedua (metode "head-to-tail").
- Jumlahkan besar dan arahnya.
- **Paralelogram Law**:
- Buat parallelogram dengan dua vektor sebagai sisi tegak.
- Diagonal tersebut adalah resultan.
- $ \vec{A} - \vec{B} $ = tambahkan $ -\vec{B^C} $ (artinya arah terbalik).
- Jika dua vektor berbentuk segitiga/parallelogram:
$$ |\vec{R}| = \sqrt{|\vec{A}|^2 + |\vec{B}|^2 + 2|\vec{A}||\vec{B}|\cos\theta} $$
di mana $ \theta $ adalah sudut antara vektor.
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