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Coefficient

Given that P ...

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Given that P + Q = R and that R is perpendicular to P. If 1P1 = |R|, then what is the angle between P and Q?

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

\to R

is perpendicular to

\to P

| \to P | = | \to R |

then what is the angle between

\to P

\to Q

P = Q = R

\to P + \to Q = \to R

then the angle between

\to P

\to R

θ_{1}

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

then the angle between

\to P

\to R

θ_{2}

. The relation between

θ_{1}

θ_{2}

Q. Three vectors

\to P, \to Q

\to R

| \to P | = | \to Q |, | \to R | = \sqrt{2} | \to P |

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

. The angle between

\to P

\to Q, \to Q

\to R

\to P

\to R

Q. Three vectors

\to P, \to Q

\to R

| \to P | = | \to Q |, | \to R | = \sqrt{2} | \to P |

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

. The angles between

\to P

\to Q, \to Q

\to R

\to P

\to R

Q. Given that P = 12, Q = 5 and R = 13 also

\to P + \to Q = \to R

, then the angle between

\to P

\to Q

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