Answer:
The motion of
projectile thrown with velocity \[{{\upsilon }_{0}}\] at an angle \[\theta
\] is given by
\[y=\,x\,\tan \theta
+\,\frac{g{{x}^{2}}}{2\upsilon _{0}^{2}\,{{\cos }^{2}}\theta }\] ?..
(i)
\[R=\frac{\upsilon
_{0}^{2}}{g}\,(\max .)\] if
\[\theta =\,{{45}^{o}}\]
\[y=x+\,\frac{g{{x}^{2}}}{\upsilon
_{0}^{2}}\]
\[y=x+\,\frac{{{x}^{2}}}{R}\] ..
(ii)
When \[y=h\] and \[x=R+\Delta
x\]
\[\therefore \] \[h=\,\Delta
x\,\left[ 1+\,\frac{\Delta x}{R} \right]\].
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