[填空题]
A bicyclist traveling with speed v=.iix3v-5-ojh ghzu8 nph3 dw.4*krd2ie;u hpw4 9uc3kslk58z.2m/s on a flat road is making a turn with a radius The forces acting on the cyclist and cycle are the normalhkri kp5 c9duuk*43 8 l;eswz2 force $\left(\mathbf{\vec{F}}_{\mathrm{N}}\right)$ and friction force $\left(\mathbf{\vec{F}}_{\mathbf{fr}}\right)$ exerted by the road on the tires, and $m\vec{\mathbf{g}}$ the total weight of the cyclist and cycle (see Fig. 8–56).
(a) Explain carefully why the angle $\theta$ the bicycle makes with the vertical (Fig. 8–56) must be given by tan $\tan\theta=F_{\mathrm{fr}}/F_{\mathrm{N}}$ if the cyclist is to maintain balance.(round to the nearest integer)
(b) Calculate $\theta$ for the values given. $^{\circ} $
(c) If the coefficient of static friction between tires and road is $\mu_s=0.70$ what is the minimum turning radius? m
