[" Tangent at a point "P_(1)[" other than "(0,0)]" on the curve "y=x^(3)" meets "],[" the curve again at "P_(2)" .The tangent at "P_(2)" meets the curve again "],[" at "P_(3)" and "s0" on."]

Tangent at a point P_(1) [other than (0,0)] on the curve y=x^(3) meets the curve again at P_(2). The tangent at P_(2) meets the curve again at P_(3) and so on. The ratio of area of DeltaP_(1)P_(2)P_(3) to that of DeltaP_(2)P_(3)P_(4) is

Tangent at a point P_(1) (other than (0,0) on the curve y=x^(3) meets the curve again at P_(2) . The tangent at P_(2) meets the cure again at P_(3) and so on. Shwo that the abseissae of P_(1),P_(2)':..... P_(n) form a G.P. also find the ratio {area (DeltaP_(1)P_(2)P_(3))//"area" (DeltaP_(2)P_(3)P_(4))

Tangent at a point P_(1) [other than (0,0)] on the curve y=x^(3) meets the curve again at P_(2) . The tangent at P_(2) meets the curve at P_(3) & so on.Show that the abscissae of P_(1),P_(2),P_(3),.......P_(n), form a GP.Also find the ratio area of A(P_(1)P_(2)P_(3).) area of Delta(P_(2)P_(3)P_(4))

Tangent at a point P_1\ (ot h e r\ t h a n\ (0,0) on the curve y=x^3 meets the curve again at P_2dot The tangent at P_2 meets the curve again at P_3 and so on. Show that the abscissae of P_1,\ P_2,\ P_n form a G P . Also find the ratio (a r e a\ ( P_1P_2P_3))/(a r e a\ ( P_2P_3P_4))dot

Tangent at a point P_1 [other than (0,0)] on the curve y=x^3 meets the curve again at P_2. The tangent at P_2 meets the curve at P_3 & so on. Show that the abscissae of P_1, P_2, P_3, ......... P_n, form a GP. Also find the ratio area of A(P_1 P_2 P_3.) area of Delta (P_2 P_3 P_4)