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(1). In a clay pigeon shoot the target is launched vertically from ground level with speed v. At time T later, the competitor fires a rifle inclined at an angle 0 to the horizontal. The competitor is also at ground level and is at a distance / from the launcher. The speed of the bullet leaving the rifle is u. Show that, if the competitor scores a hit, then Isin0 – (vT -9T2) cos0 =" 1. v-gT | %3D If T =0, deduce that v < u.

(1). In a clay pigeon shoot the target is launched vertically from ground level with speed v. At time T later, the competitor fires a rifle inclined at an angle 0 to the horizontal. The competitor is also at ground level and is at a distance / from the launcher. The speed of the bullet leaving the rifle is u. Show that, if the competitor scores a hit, then Isin0 – (vT -9T2) cos0 =" 1. v-gT | %3D If T =0, deduce that v < u.

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(1). In a clay pigeon shoot the target is launched vertically from ground level with speed v. At time T later, the competitor fires a rifle inclined at an angle 0 to the horizontal. The competitor is also at ground level and is at a distance / from the launcher. The speed of the bullet leaving the rifle is u. Show that, if the competitor scores a hit, then Isin0 – (vT -9T2) cos0 =" 1. v-gT | %3D If T =0, deduce that v < u.
Transcribed Image Text:(1). In a clay pigeon shoot the target is launched vertically from ground level with speed v. At time T later, the competitor fires a rifle inclined at an angle 0 to the horizontal. The competitor is also at ground level and is at a distance / from the launcher. The speed of the bullet leaving the rifle is u. Show that, if the competitor scores a hit, then Isin0 – (vT -9T2) cos0 =" 1. v-gT | %3D If T =0, deduce that v < u.
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