A book of Mathematical Problems On Subjects Included in the Cambridge Course

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. . ^ + 90° .. , ^-+270° ^. , ^ ^ integers in -ggQO- > and g^^, respectively.
402. 1£ a + b (tan 6 + tan ^) + c tan 6 tan = 0, prove that 1 1 a cos" ^ +-26sin 6 cqs^+csin'^ ■ a cos' ^ + 26 sin ^ cos^ + trsin'i^ , . a+ c is equal to =^.
^ ao—o 403.- AB is a £xed straight line, C a point in it such that SAG = A£, and F a point bet>f een- JB and :. if GF^ GB sin ^, then -vrill BP . ^P' ocl + sin ZO. Hence prgve that £P ^AF' is greatest -when F bisects BG: 404. .Find x from the equation ^ tan
..."' - + tan"' -= =■ = tan"' as n'-x+l n-l' and find the tangent of the aiigle tan"' ^ + 3 tan"' = + tan"' ^ - f .
o 7 26 4 405. Three parallel straight lines are drawn through the angular points of a triangle ABG to meet the opposite sides in D,E,F; prove that I>B.J)G EG.E'A FA.FB DA' '*' EB" "*■ FG" ~ ' the segments of a side being affected "with opposite signs when they fall on opposite sides of the point of section.
PLANE 'TEIGON6meTET. 87 406. Reduce to its simplest form {x cos 2a+y sin 2a-l) {x oos2j8+2/siii 2;8-l)-{a!cos {a+^)+y siii(a+;8)-cos (a-;8)}' sin" (a-;8) 407.


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