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[yl{YM}jx Rhv yf zY{x

[yl{YM}jx RY ~mp yl rxp YN

r{ vlrf [yl{YM}j tzx {l r r}fx R~ppx R {~l{Y r Ruplyxf Rn[K tzx llry {M[xf fM 9.8Y (9.8ms-2) t{ Rr Yh Yz r~z  S[p [v. Wl r r}fx ~v lpYv [yl{YM}jx WY ~vp pN. Wx 9.78ms-2 ~f 9.83ms-2 nY{ nzpx {x. Spx ~[yx Q zY{ R{f Yzrx R{v R[x r{p Rly Urvx r{pp o{ Ruplyx x.

[yl{x Rhv Zc lz r{p t{f S`xY x x - u n vaMx oKY lp[h

rx K p{lv [yl{ ~xv rtq{ {y lyly p [K Rxp Rr Q cx{Mopry |{nzx u n rtq vaMx oKY lp[h[p Rn~ v~v. UnK  v r{ Rx ~ R{p {p~K p~zY ~vp v vGfv v r{ ryv r Rlx ~l{l ztp hx Rr [xux z~ p{p{. ~vt{ r}g{z U~ vK  Wx rnY Yf [pp{. [yl{x {p~ v ~ r r}gx K [xuxf Yrvj Sp ~ rp rf tp{n xpp Rp{ Rrf ~xvY ~Y~ Yy [pp r{p. Wx lvx v  ~  xpp.
rN hx ~ [yl{ }lx {p~ {p{. ~vYx R~ppx  rN Ryx |zx. o{~ppx  Rhx. K l{ ~ ~vYx R~ppx  rN [yl{x o{~ppxf {h Rhx.
{pl l{Y ~l rN [yl{x lp lp{zf {p~ {p{. AYf l{ lvx r{ Ruplyx ]pl{x. r{ Ruplyx xp r}j{z ]pl{ {p~ v Rp{ lp lp{z [yl{ {p~ K r{p{. A xpp RlK lp{z x xl [yl{ R[xf {h {p~ R[xY r{p{. zY{ Rl{ A R{f rn|x n W{ ~mpxp. W [yl{x r{x xl R[xf {h Rhx. r{x xl R[xf ~rY}{ {v [yl{ {p~Y r{p ~mpx vxx. Wxp [v {pp p vx zYx [yl{x Rhv ~mpx xz. zYx f {h Rh [yl{xY r{p ~mp xp{.
Y~ {{l zY{ Rll Yzrx l Rh [yl{xY r{p ~ W r{ xf R r}j Rh ]pl{xY R A{ xx r{~pp r{p. UyjxY f xrpx r{ xf R [z lGf{ W{ Rh ]jl{xY R r}jxY. A{ R{~l r}j. A {[v [yl{x { ~mp{z r{p r}j R[px r}j z~ ~zYppl r{p.
Y~ {{l Rr R{f R{~l r}j r{p WY q zY}jxY. vYn R{~l r}j r{p lp{z Zc lz r{K S x{Y r{p{.
lyY

Uh nvp ~xzz v {fp t{ ~ Rl Rlx rfpv p ~xl Qvl Rx~Y Nfp[ ~ vl Rrz [xY rl {p lYv Tf l{ [yl{YM}jx t{ p p[ll x. Y~ {ll W Nfp W[zplx p~f Q zYN ~x pK [yl{YM}jx rtq X[ {n[l xvx Srl vf Rh lyp z llryxp  rvn {ppf Sh j. vpn Rr yG [~{zp [ {fpp W[zplx Rrz [xf {h rvn {z x. A rvnx Rrf pp vGfK  Rr npp Yz AYY{zp vx  WYY p{{l nexpf tp rxcp{l WY.
xyrx Ru{Y| Acp~x (T~) p{lv ~Y}j nll Rp{ Q zY{ rf tpp zYx [yl{YM}jx Rhv Yzrx x. T~ Rxlpxp Uh [{pf x{j [~ (Goce) apY{ R~p ~Y~ Yyp zn zYx [yl{YM}j ~xv K t{ rz Yyx.
r{ vlrf [yl{YM}j tzx {l r r}fx R~ppx R {~l{Y r Ruplyxf Rn[K tzx llry {M[xf fM 9.8Y (9.8ms-2) t{ Rr Yh Yz r~z  S[p [v. Wl r r}fx ~v lpYv [yl{YM}jx WY ~vp pN. Wx 9.78ms-2 ~f 9.83ms-2 nY{ nzpx {x. Spx ~[yx Q zY{ R{f Yzrx R{v R[x r{p Rly Urvx r{pp o{ Ruplyx x.
rx [yl{YM}jx 9.8ms-2 {|xp rN ~zYpx Wx AYYy ]pl{xp xl |x RuplyxY ~l [zxY xx UrYzrpx Yy. Wl rx[Y{ [l Yz r [zx Ruply ]pl{x lp lpf {p~ x. Wvpv [yl{YM}j |{ n ~ {|xp {p~ N. l{n ty tzrK lYf [p n xK {~l{Y vl [yl{YM}j tzx {p~ {x.
yY}x R~ppx  rx uvj N[x l{p R{p Ypr~ tzx o{ R~pp Yzrx Ypr~ tzxf {h  x. Wtp ~vYx R|l{ [yl{YM}jx ~ {|xp Rh {x.
RpY Rlf ~vYx R~ppx r {~l{Y o{ R~ppx r {~l{Yf ~rY}{ r Ypxp y~m x. vpn rx rrMj [zYy hxp ly x. ~vYx rn|x  rflf py[x ~{u{xY W Rl. K RYyxp r Ypxp y~m{ r ~vY~pp rn|x {~l{Y vl [yl{YM}jx Rh {x. [yl{YM}jx yf rzv {x.
T~ Rxlpx [yl{YM}j ~xv [yl{x Rh { ~mp Kp  |M} {|xp nY{ Rl. W  [yl{YM}jx Urvxp r{p o{~pp rn|x vo~mxp fM 80Y rvj U~ |M}xY {|xp nY{ R Rly Q zY{ rf tpp fM 100Y [wy KpxY x.
v{ [yl{YM}j ~xvY ~v~l zYxv R{yjx {p ~ Mvjx { rv R{~m{ vxx. Wxp zt[l  rxcp Rly Yz[j nexpf ztp {~x Spv ~. ~[y cz Yq z{ {f U}jl{x rly{zpp Y~ n? Uj~K x{z [vp Yypp Yxtf n xpx |az vf WY WY ~mpx xv [yl{YM}j tzx p [v R{| x.
~[y nexpf K ~xv rxcpxf [p ~z ~[yx ~{u{x {f [l  x. WpK {hx tx ~  x{z pv rrMj ~z vlY vn hx K ~xp yrjx N. K ~ ~{uY lll{ xfl vn {p~ {p RYyx [yl{YM}j ~xK Royxp {f [l  x. rx {f |Yx ~Kr}jx  ~[yx x Yyp Rpnv {f [ppf n vxp yYzY zJ.
[yl{YM}j ~xv SK }lx Spy{pf n rxcp{l x. r{f ~vply{ y~ Rlf Yr lzxY czx [z xpp Y{y |{Yf x |ax Yy[ppf ~xv Roy Yy[l  x.
u uY nexpf r Ruplyx ~{p {p~YK p [v ~q [yl{YM}j ~xv rxcp{l {x. |}xp uYKr [Y rrK Rx ~{p ~mp Roxpx  vx yYz. [yl{YM}j ~xv Mvjx v ~q nll ~ Y [~ apY{ n ~|} UrYyjx. {p {y z [K 1100Y {p [~ (Goce) ni {{zp lp R Rly W ~y rxrl nYY Rl. rxrl v[p ~Mx |Yx zt [p. {Mlvpx Y}j Yfxl{z x ~p apY Rlp rxf R~ppv YY}xY [vp Yypp [~ x. Wx rxf zfM 254.9Y Sp Uly nYj o{ y [vp Yyx. [yl{c l{yjxp zxpxp Yf~Y lyK ~xK l{yjxY {{ p[l  R ~N UrYyj [~ ~l x.
zYp UlK yf zY{x xp [lx p zYp tp Rh zY{x xp{p {p~ {{ n {ynY pl. [yl{YM}jx Rhv rn|x ~ayx Yyppf R|{p Q zY{f n|Yxp rvf n Sh Rl. rDpxpf ~N p{{ n [yl{YM}jx Rhv yfY {|xp Q zY{f ~|} ~mpxY {p ~Y x.
y cxpl