S3W4 Vectors and Polar Coordinate review

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below are pairs of vectors written in different forms. Match the vectors on the left to their pair on the right.

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To find the magnitude of a vector in component form, you simply

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To find the angle of the vector from the horizontal axis,

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To find the component form of the unit vector in the direction of a vector you simply

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To find the dot product of two vectors you

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To find if two vectors are parallel you

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To find if two vectors are perpendicular you

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given two vectors in component form, you can find the angle between them by

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When you are finding the component form of a vector \vec{u} given as a magnitude and an angle \theta from the positive x axis you would

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Which of these is finding the component of \vec{u} along \vec{v}

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in polar coordinates r stands for

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in polar coordinates \theta stands for

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in polar coordinates r\cos\theta is the

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in polar coordinates r\sin\theta is the

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when converting a polar equation into a rectangular equation I simply

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What does De Moivre's Theorem relate?

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Which formula represents De Moivre's Theorem?

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In De Moivre's Theorem, 'n' represents what?

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De Moivre's Theorem applies to which type of numbers?

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S3W4 Vectors and Polar Coordinate review

below are pairs of vectors written in different forms. Match the vectors on the left to their pair on the right.

To find the magnitude of a vector in component form, you simply

To find the angle of the vector from the horizontal axis,

To find the component form of the unit vector in the direction of a vector you simply

To find the dot product of two vectors you

To find if two vectors are parallel you

To find if two vectors are perpendicular you

given two vectors in component form, you can find the angle between them by

When you are finding the component form of a vector \vec{u} given as a magnitude and an angle \theta from the positive x axis you would

Which of these is finding the component of \vec{u} along \vec{v}

in polar coordinates r stands for

in polar coordinates \theta stands for

in polar coordinates r\cos\theta is the

in polar coordinates r\sin\theta is the

when converting a polar equation into a rectangular equation I simply

What does De Moivre's Theorem relate?

Which formula represents De Moivre's Theorem?

In De Moivre's Theorem, 'n' represents what?

De Moivre's Theorem applies to which type of numbers?

You have an aleks assignment - it is optional. work on it and then report back here - what questions do you think you would like to work on in class?

below are pairs of vectors written in different forms. Match the vectors on the left to their pair on the right.

To find the magnitude of a vector in component form, you simply

To find the angle of the vector from the horizontal axis,

To find the component form of the unit vector in the direction of a vector you simply

To find the dot product of two vectors you

To find if two vectors are parallel you

To find if two vectors are perpendicular you

given two vectors in component form, you can find the angle between them by

When you are finding the component form of a vector \vec{u} given as a magnitude and an angle \theta from the positive x axis you would

Which of these is finding the component of \vec{u} along \vec{v}

in polar coordinates r stands for

in polar coordinates \theta stands for

in polar coordinates r\cos\theta is the

in polar coordinates r\sin\theta is the

when converting a polar equation into a rectangular equation I simply

What does De Moivre's Theorem relate?

Which formula represents De Moivre's Theorem?

In De Moivre's Theorem, 'n' represents what?

De Moivre's Theorem applies to which type of numbers?

You have an aleks assignment - it is optional. work on it and then report back here - what questions do you think you would like to work on in class?