No CrossRef data available.
Published online by Cambridge University Press: 03 November 2016
In an equation with real coefficients, if the terms are vectors, they must be codirectional if the equation is possible with all the quantities real. Thus to obtain a geometrical solution of the equation a cos θ + b sin θ =c, a and b must be drawn at right angles to each other since a cos θ makes an angle θ with a, and b sin θ makes an angle 90° − θ with b. The solution is obtained by the intersections of the circles r=a cos θ + b sin θ, r=c.
Extracts from, and additions to, an address given to the London Branch on Feb. 2,1929.
* Extracts from, and additions to, an address given to the London Branch on Feb. 2,1929.