Chapter 6 Main Ideas

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20 Terms

1
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Head Minus Tail (HMT) Rule

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2
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Magnitude of a Vector

|v| = a²+b² or

<p>|v| = <span>√</span>a²+b² or</p>
3
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Vector Addition

Add the x values and then add the y values

<p>Add the x values and then add the y values</p>
4
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Scalar Multiplication

Multiply each component of the vector by the number

<p>Multiply each component of the vector by the number</p>
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Unit Vectors

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6
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Resolving Vectors into their Components

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Dot Product of Vectors

Multiply the x values by the y values and add them together

ex: u = <u₁, u₂> & v = <v₁, v₂> so u⋅v = uv + uv

8
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Projectile Motion with Parametric Curves

The graph of (x, y) is defined where x = f(t) and y = g(t). T is the parameter and there will be a parameter interval.

<p>The graph of (x, y) is defined where x = f(t) and y = g(t). T is the parameter and there will be a parameter interval.</p>
9
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Finding all Polar Coordinates of a Point

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Coordinate Conversion X Equation

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Coordinate Conversion Y Equation

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Coordinate Conversion R Equation

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13
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Coordinate Conversion θ Equation

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14
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Rose Curve Properties

The graphs are given by the general equations r = acosnθ and r = asinnθ where n is an integer greater than 1. If n is odd then there are n petals and if n is even there are 2n petals

15
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Absolute Value (Modulus) of a Complex Number

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Trigonometric(Polar) Form of a Complex Number

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Product of Complex Numbers

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Quotient of Complex Numbers

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De Moivre’s Theorem

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20
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Finding nth Roots of a Complex Number

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