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Angle between Two Planes

Given that ve...

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Given that vectorP+vectorQ=vectorR and that VectorR is perpendicular to vector P.If magnitude of vector P=magnitude of vector R,then what is the angle between P & Q?

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\to P + \to Q + \to R = 0

. Two out of the three vectors are equal in magnitude. The magnitude of the third vector is

\sqrt{2}

1^{st}

2^{nd}

vector. Which of the following can be the angles between these vectors?

Q. The resultant of two vectors

\to P

\to Q

\to R

\to Q

is doubled then the new resultant vector is perpendicular to

\to P

. The magnitude of

\to R

Q. Given that P + Q + R = 0. two out of the three vectors are equal in magnitude. the magnitude of the third vector is

\sqrt{2}

times that of the other two. Which of the following can be the angles between these vectors?

p, q, r

are three mutually perpendicular vectors of the same magnitude and if a vector

x

satisfies the equation

p \times ((x - q) \times p) + q \times ((x - r) \times q) + r \times ((x - p) \times r) = 0,

then vector the

x

\to p, \to q, \to r

be three mutually perpendicular vectors of the same magnitude. If a vector

\to x

satisfies the equation

\to p \times (\to x - \to q \times \to p) + \to q \times (\to x - \to r \times \to q) + \to r \times (\to x - \to p \times \to r) = 0

\to x

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